diff --git a/Applications/ApplicationsLib/ProjectData.cpp b/Applications/ApplicationsLib/ProjectData.cpp
index f5c400293ad1e0d9d8f3edbdc2f1b6ce656e4f43..c0747fc788f226262c6d9307fae5f38ae019fe71 100644
--- a/Applications/ApplicationsLib/ProjectData.cpp
+++ b/Applications/ApplicationsLib/ProjectData.cpp
@@ -118,6 +118,9 @@
#ifdef OGS_BUILD_PROCESS_THERMOMECHANICS
#include "ProcessLib/ThermoMechanics/CreateThermoMechanicsProcess.h"
#endif
+#ifdef OGS_BUILD_PROCESS_THERMORICHARDSFLOW
+#include "ProcessLib/ThermoRichardsFlow/CreateThermoRichardsFlowProcess.h"
+#endif
#ifdef OGS_BUILD_PROCESS_TWOPHASEFLOWWITHPP
#include "ProcessLib/TwoPhaseFlowWithPP/CreateTwoPhaseFlowWithPPProcess.h"
#endif
@@ -1047,7 +1050,17 @@ void ProjectData::parseProcesses(
}
else
#endif
-
+#ifdef OGS_BUILD_PROCESS_THERMORICHARDSFLOW
+ if (type == "THERMO_RICHARDS_FLOW")
+ {
+ process =
+ ProcessLib::ThermoRichardsFlow::createThermoRichardsFlowProcess(
+ name, *_mesh_vec[0], std::move(jacobian_assembler),
+ _process_variables, _parameters, integration_order,
+ process_config, _media);
+ }
+ else
+#endif
#ifdef OGS_BUILD_PROCESS_THERMORICHARDSMECHANICS
if (type == "THERMO_RICHARDS_MECHANICS")
{
diff --git a/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/c_THERMO_RICHARDS_FLOW.md b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/c_THERMO_RICHARDS_FLOW.md
new file mode 100644
index 0000000000000000000000000000000000000000..d2d28a3f9b141ba1e25d246047cebc26c42934e0
--- /dev/null
+++ b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/c_THERMO_RICHARDS_FLOW.md
@@ -0,0 +1 @@
+\copydoc ProcessLib::ThermoRichardsFlow::ThermoRichardsFlowProcess
diff --git a/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/process_variables/i_process_variables.md b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/process_variables/i_process_variables.md
new file mode 100644
index 0000000000000000000000000000000000000000..d6b0eea49a38502fbda0ef25a9f80d4905c090d9
--- /dev/null
+++ b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/process_variables/i_process_variables.md
@@ -0,0 +1 @@
+The process variables for temperature, pressure.
diff --git a/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/process_variables/t_pressure.md b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/process_variables/t_pressure.md
new file mode 100644
index 0000000000000000000000000000000000000000..a9fd77e321e44c2e52555be85226e76e8953e863
--- /dev/null
+++ b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/process_variables/t_pressure.md
@@ -0,0 +1 @@
+Process variable name for pore pressure.
diff --git a/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/process_variables/t_temperature.md b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/process_variables/t_temperature.md
new file mode 100644
index 0000000000000000000000000000000000000000..f6efd419ab89f60030e6f044c02c53fd9cc44763
--- /dev/null
+++ b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/process_variables/t_temperature.md
@@ -0,0 +1 @@
+Process variable name for temperature.
diff --git a/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/t_coupling_scheme.md b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/t_coupling_scheme.md
new file mode 100644
index 0000000000000000000000000000000000000000..3a78fe4e48b5a5ed427752e60e57e38ffcc2b4e1
--- /dev/null
+++ b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/t_coupling_scheme.md
@@ -0,0 +1 @@
+Coupling scheme. So far, only the full monolithic scheme is available.
diff --git a/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/t_mass_lumping.md b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/t_mass_lumping.md
new file mode 100644
index 0000000000000000000000000000000000000000..ee34f73d909aff5e6193ef530a8232c6c1232153
--- /dev/null
+++ b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/t_mass_lumping.md
@@ -0,0 +1 @@
+A tag for enabling diagonal lumping of the mass matrix of the Richards equation.
diff --git a/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/t_simplified_elasticity.md b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/t_simplified_elasticity.md
new file mode 100644
index 0000000000000000000000000000000000000000..7d5746b5bfa5e29e5305b81593cc8e5d9b6f3b1e
--- /dev/null
+++ b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/t_simplified_elasticity.md
@@ -0,0 +1,2 @@
+Considertion of mechanics in the mass balance equation under specific stress conditions
+to approximate the \f$ \nabla \cdot \dot {\mathbf u}\f$-term. See \cite Buchwald2021 for details.
diff --git a/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/t_specific_body_force.md b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/t_specific_body_force.md
new file mode 100644
index 0000000000000000000000000000000000000000..1263b2368695f469f4520e59e1f53c6d0c49b73d
--- /dev/null
+++ b/Documentation/ProjectFile/prj/processes/process/THERMO_RICHARDS_FLOW/t_specific_body_force.md
@@ -0,0 +1 @@
+\copydoc ProcessLib::RichardsMechanics::RichardsMechanicsProcessData::specific_body_force
diff --git a/Documentation/bibliography/other.bib b/Documentation/bibliography/other.bib
index d97cfb78f33d4e83533f94fe4083aceff9cfc1a6..e92235855171ccf8d0912c4a0bd9ab48818436c2 100644
--- a/Documentation/bibliography/other.bib
+++ b/Documentation/bibliography/other.bib
@@ -10,7 +10,17 @@
Year={1964},
Publisher={colorado State University}
}
-
+@Article{Buchwald2021,
+title = {Improved predictions of thermal fluid pressurization in hydro-thermal models based on consistent incorporation of thermo-mechanical effects in anisotropic porous media},
+journal = {International Journal of Heat and Mass Transfer},
+volume = {172},
+pages = {121127},
+year = {2021},
+issn = {0017-9310},
+doi = {https://doi.org/10.1016/j.ijheatmasstransfer.2021.121127},
+url = {https://www.sciencedirect.com/science/article/pii/S0017931021002301},
+author = {J. Buchwald and S. Kaiser and O. Kolditz and T. Nagel}
+}
@Article{Ehlers1995,
Title={A single-surface yield function for geomaterials},
Author={Ehlers, W},
diff --git a/MaterialLib/MPL/PropertyType.h b/MaterialLib/MPL/PropertyType.h
index 4976baa9373999f579c89255aae36506a8c65d15..44aec251256923312203caa2a172b2c9b2ee6862 100644
--- a/MaterialLib/MPL/PropertyType.h
+++ b/MaterialLib/MPL/PropertyType.h
@@ -68,6 +68,7 @@ enum PropertyType : int
/// ion diffusivity in the porous medium with account of the effect of
/// tortuosity and connectivity.
pore_diffusion,
+ poissons_ratio,
porosity,
reference_density,
reference_temperature,
@@ -84,9 +85,13 @@ enum PropertyType : int
specific_heat_capacity,
specific_latent_heat,
storage,
+ storage_contribution,
swelling_stress_rate,
thermal_conductivity,
+ /// Thermal diffusion enhancement factor for water vapor flow
+ thermal_diffusion_enhancement_factor,
thermal_expansivity,
+ thermal_expansivity_contribution,
thermal_longitudinal_dispersivity,
thermal_osmosis_coefficient,
thermal_transversal_dispersivity,
@@ -98,6 +103,7 @@ enum PropertyType : int
vapour_diffusion,
viscosity,
volume_fraction,
+ youngs_modulus,
number_of_properties
};
@@ -134,6 +140,7 @@ static const std::array<std::string, PropertyType::number_of_properties>
"permeability",
"phase_velocity",
"pore_diffusion",
+ "poissons_ratio",
"porosity",
"reference_density",
"reference_temperature",
@@ -148,9 +155,12 @@ static const std::array<std::string, PropertyType::number_of_properties>
"specific_heat_capacity",
"specific_latent_heat",
"storage",
+ "storage_contribution",
"swelling_stress_rate",
"thermal_conductivity",
+ "thermal_diffusion_enhancement_factor",
"thermal_expansivity",
+ "thermal_expansivity_contribution",
"thermal_longitudinal_dispersivity",
"thermal_osmosis_coefficient",
"thermal_transversal_dispersivity",
@@ -160,7 +170,8 @@ static const std::array<std::string, PropertyType::number_of_properties>
"vapour_density",
"vapour_diffusion",
"viscosity",
- "volume_fraction"}};
+ "volume_fraction",
+ "youngs_modulus"}};
/// This function converts a string (e.g. a string from the configuration-tree)
/// into one of the entries of the PropertyType enumerator.
diff --git a/ProcessLib/ThermoRichardsFlow/CMakeLists.txt b/ProcessLib/ThermoRichardsFlow/CMakeLists.txt
new file mode 100644
index 0000000000000000000000000000000000000000..aeb8302d1dc1f3627fce489bb43ece036de2416a
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/CMakeLists.txt
@@ -0,0 +1,8 @@
+get_source_files(SOURCES)
+
+ogs_add_library(ThermoRichardsFlow ${SOURCES})
+target_link_libraries(ThermoRichardsFlow PUBLIC ProcessLib PRIVATE ParameterLib)
+
+if(OGS_BUILD_TESTING)
+ include(Tests.cmake)
+endif()
diff --git a/ProcessLib/ThermoRichardsFlow/CreateSimplifiedElasticityModel.cpp b/ProcessLib/ThermoRichardsFlow/CreateSimplifiedElasticityModel.cpp
new file mode 100644
index 0000000000000000000000000000000000000000..0e9594f3a26142020875207b83dd937651c8618a
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/CreateSimplifiedElasticityModel.cpp
@@ -0,0 +1,63 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ *
+ */
+
+#include "CreateSimplifiedElasticityModel.h"
+
+#include <Eigen/Dense>
+
+#include "BaseLib/ConfigTree.h"
+#include "BaseLib/Logging.h"
+#include "SimplifiedElasticityModel.h"
+#include "HydrostaticElasticityModel.h"
+#include "RigidElasticityModel.h"
+#include "UniaxialElasticityModel.h"
+#include "UserDefinedElasticityModel.h"
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+std::unique_ptr<SimplifiedElasticityModel> createElasticityModel(
+ BaseLib::ConfigTree const& config)
+{
+ std::unique_ptr<SimplifiedElasticityModel> simplified_elasticity =
+ std::make_unique<RigidElasticityModel>();
+ if (auto const simplified_elasticity_switch =
+ //! \ogs_file_param{prj__processes__process__THERMO_RICHARDS_FLOW__simplified_elasticity}
+ config.getConfigParameterOptional<std::string>("simplified_elasticity"))
+ {
+ DBUG("Using simplified_elasticity for the Richards flow equation");
+ if (*simplified_elasticity_switch == "uniaxial")
+ {
+ DBUG("assuming local uniaxial deformation only.");
+ simplified_elasticity = std::make_unique<UniaxialElasticityModel>();
+ }
+ else if (*simplified_elasticity_switch == "hydrostatic")
+ {
+ DBUG("assuming constant hydrostatic stress locally.");
+ simplified_elasticity =
+ std::make_unique<HydrostaticElasticityModel>();
+ }
+ else if (*simplified_elasticity_switch == "user_defined")
+ {
+ DBUG("using user defined elasticity model.");
+ simplified_elasticity =
+ std::make_unique<UserDefinedElasticityModel>();
+ }
+ else if (*simplified_elasticity_switch == "rigid")
+ {
+ DBUG("using user defined elasticity model.");
+ simplified_elasticity = std::make_unique<RigidElasticityModel>();
+ }
+ }
+ return simplified_elasticity;
+}
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/ProcessLib/ThermoRichardsFlow/CreateSimplifiedElasticityModel.h b/ProcessLib/ThermoRichardsFlow/CreateSimplifiedElasticityModel.h
new file mode 100644
index 0000000000000000000000000000000000000000..647b44d4eda85ad02679515bc60214c3b5118684
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/CreateSimplifiedElasticityModel.h
@@ -0,0 +1,36 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ *
+ */
+#pragma once
+
+#include <memory>
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+struct SimplifiedElasticityModel;
+}
+}
+
+namespace BaseLib
+{
+class ConfigTree;
+}
+
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+std::unique_ptr<SimplifiedElasticityModel> createElasticityModel(
+ BaseLib::ConfigTree const& config);
+
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/ProcessLib/ThermoRichardsFlow/CreateThermoRichardsFlowProcess.cpp b/ProcessLib/ThermoRichardsFlow/CreateThermoRichardsFlowProcess.cpp
new file mode 100644
index 0000000000000000000000000000000000000000..2ac2c523e5a9acf0e36b8f32d8812a24cce69e4a
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/CreateThermoRichardsFlowProcess.cpp
@@ -0,0 +1,170 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ *
+ */
+
+#include "CreateThermoRichardsFlowProcess.h"
+
+#include <cassert>
+
+#include "CreateSimplifiedElasticityModel.h"
+#include "LocalAssemblerInterface.h"
+#include "MaterialLib/MPL/CreateMaterialSpatialDistributionMap.h"
+#include "MaterialLib/MPL/MaterialSpatialDistributionMap.h"
+#include "MaterialLib/MPL/Medium.h"
+#include "MaterialLib/SolidModels/CreateConstitutiveRelation.h"
+#include "MaterialLib/SolidModels/MechanicsBase.h"
+#include "ParameterLib/Utils.h"
+#include "ProcessLib/Output/CreateSecondaryVariables.h"
+#include "ProcessLib/Utils/ProcessUtils.h"
+#include "SimplifiedElasticityModel.h"
+#include "ThermoRichardsFlowProcess.h"
+#include "ThermoRichardsFlowProcessData.h"
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+void checkMPLProperties(
+ std::map<int, std::shared_ptr<MaterialPropertyLib::Medium>> const& media)
+{
+ std::array const required_medium_properties = {
+ MaterialPropertyLib::permeability,
+ MaterialPropertyLib::porosity, MaterialPropertyLib::biot_coefficient,
+ MaterialPropertyLib::relative_permeability,
+ MaterialPropertyLib::saturation};
+ std::array const required_liquid_properties = {
+ MaterialPropertyLib::viscosity,
+ MaterialPropertyLib::density,
+ };
+ std::array const required_solid_properties = {
+ MaterialPropertyLib::density};
+
+ // Thermal properties are not checked because they can be phase property or
+ // meduim property (will be enabled later).
+ for (auto const& m : media)
+ {
+ checkRequiredProperties(*m.second, required_medium_properties);
+ checkRequiredProperties(m.second->phase("AqueousLiquid"),
+ required_liquid_properties);
+ checkRequiredProperties(m.second->phase("Solid"),
+ required_solid_properties);
+ }
+}
+
+void checkProcessVariableComponents(ProcessVariable const& variable)
+{
+ if (variable.getNumberOfGlobalComponents() != 1)
+ {
+ OGS_FATAL(
+ "Number of components of the process variable '{:s}' is different "
+ "from one: got {:d}.",
+ variable.getName(),
+ variable.getNumberOfGlobalComponents());
+ }
+}
+
+std::unique_ptr<Process> createThermoRichardsFlowProcess(
+ std::string name,
+ MeshLib::Mesh& mesh,
+ std::unique_ptr<ProcessLib::AbstractJacobianAssembler>&& jacobian_assembler,
+ std::vector<ProcessVariable> const& variables,
+ std::vector<std::unique_ptr<ParameterLib::ParameterBase>> const& parameters,
+ unsigned const integration_order,
+ BaseLib::ConfigTree const& config,
+ std::map<int, std::shared_ptr<MaterialPropertyLib::Medium>> const& media)
+{
+ //! \ogs_file_param{prj__processes__process__type}
+ config.checkConfigParameter("type", "THERMO_RICHARDS_FLOW");
+ DBUG("Create ThermoRichardsFlowProcess.");
+
+ auto const staggered_scheme =
+ //! \ogs_file_param{prj__processes__process__THERMO_RICHARDS_FLOW__coupling_scheme}
+ config.getConfigParameterOptional<std::string>("coupling_scheme");
+ const bool use_monolithic_scheme =
+ !(staggered_scheme && (*staggered_scheme == "staggered"));
+
+ // Process variable.
+
+ //! \ogs_file_param{prj__processes__process__THERMO_RICHARDS_FLOW__process_variables}
+ auto const pv_config = config.getConfigSubtree("process_variables");
+
+ ProcessVariable* variable_T;
+ ProcessVariable* variable_p;
+ std::vector<std::vector<std::reference_wrapper<ProcessVariable>>>
+ process_variables;
+ if (use_monolithic_scheme) // monolithic scheme.
+ {
+ auto per_process_variables = findProcessVariables(
+ variables, pv_config,
+ {//! \ogs_file_param_special{prj__processes__process__THERMO_RICHARDS_FLOW__process_variables__temperature}
+ "temperature",
+ //! \ogs_file_param_special{prj__processes__process__THERMO_RICHARDS_FLOW__process_variables__pressure}
+ "pressure"});
+ variable_T = &per_process_variables[0].get();
+ variable_p = &per_process_variables[1].get();
+ process_variables.push_back(std::move(per_process_variables));
+ }
+ else // staggered scheme.
+ {
+ OGS_FATAL(
+ "So far, only the monolithic scheme is implemented for "
+ "THERMO_RICHARDS_FLOW");
+ }
+
+ checkProcessVariableComponents(*variable_T);
+ checkProcessVariableComponents(*variable_p);
+
+ // Specific body force parameter.
+ Eigen::VectorXd specific_body_force;
+ {
+ std::vector<double> const b =
+ //! \ogs_file_param{prj__processes__process__THERMO_RICHARDS_FLOW__specific_body_force}
+ config.getConfigParameter<std::vector<double>>(
+ "specific_body_force");
+ if (b.size() != mesh.getDimension())
+ {
+ OGS_FATAL(
+ "specific body force (gravity vector) has {:d} components, "
+ "but mesh dimension is {:d}",
+ b.size(), mesh.getDimension());
+ }
+ specific_body_force.resize(b.size());
+ std::copy_n(b.data(), b.size(), specific_body_force.data());
+ }
+
+ auto media_map =
+ MaterialPropertyLib::createMaterialSpatialDistributionMap(media, mesh);
+ DBUG(
+ "Check the media properties of ThermoRichardsFlow process "
+ "...");
+ checkMPLProperties(media);
+ DBUG("Media properties verified.");
+
+ //! \ogs_file_param{prj__processes__process__THERMO_RICHARDS_FLOW__mass_lumping}
+ bool const mass_lumping = config.getConfigParameter<bool>("mass_lumping", false);
+
+ std::unique_ptr<SimplifiedElasticityModel> simplified_elasticity =
+ createElasticityModel(config);
+
+ ThermoRichardsFlowProcessData process_data{
+ std::move(media_map), std::move(specific_body_force),
+ mass_lumping, std::move(simplified_elasticity)};
+
+ SecondaryVariableCollection secondary_variables;
+
+ ProcessLib::createSecondaryVariables(config, secondary_variables);
+
+ return std::make_unique<ThermoRichardsFlowProcess>(
+ std::move(name), mesh, std::move(jacobian_assembler), parameters,
+ integration_order, std::move(process_variables),
+ std::move(process_data), std::move(secondary_variables),
+ use_monolithic_scheme);
+}
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/ProcessLib/ThermoRichardsFlow/CreateThermoRichardsFlowProcess.h b/ProcessLib/ThermoRichardsFlow/CreateThermoRichardsFlowProcess.h
new file mode 100644
index 0000000000000000000000000000000000000000..2abf3aabdc03c98a6acec7cf51889d98d5426234
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/CreateThermoRichardsFlowProcess.h
@@ -0,0 +1,54 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ *
+ */
+
+#pragma once
+
+#include <map>
+#include <memory>
+#include <vector>
+
+namespace BaseLib
+{
+class ConfigTree;
+}
+namespace MeshLib
+{
+class Mesh;
+}
+namespace MaterialPropertyLib
+{
+class Medium;
+}
+namespace ParameterLib
+{
+struct ParameterBase;
+} // namespace ParameterLib
+namespace ProcessLib
+{
+class AbstractJacobianAssembler;
+class Process;
+class ProcessVariable;
+} // namespace ProcessLib
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+std::unique_ptr<Process> createThermoRichardsFlowProcess(
+ std::string name,
+ MeshLib::Mesh& mesh,
+ std::unique_ptr<ProcessLib::AbstractJacobianAssembler>&& jacobian_assembler,
+ std::vector<ProcessVariable> const& variables,
+ std::vector<std::unique_ptr<ParameterLib::ParameterBase>> const& parameters,
+ unsigned const integration_order,
+ BaseLib::ConfigTree const& config,
+ std::map<int, std::shared_ptr<MaterialPropertyLib::Medium>> const& media);
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/ProcessLib/ThermoRichardsFlow/HydrostaticElasticityModel.h b/ProcessLib/ThermoRichardsFlow/HydrostaticElasticityModel.h
new file mode 100644
index 0000000000000000000000000000000000000000..2df328aa45a4a73630fe2c8e68ce548554d64326
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/HydrostaticElasticityModel.h
@@ -0,0 +1,49 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ *
+ * Created on August 14, 2020, 10:56 AM
+ */
+
+#pragma once
+
+#include "SimplifiedElasticityModel.h"
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+struct HydrostaticElasticityModel : SimplifiedElasticityModel
+{
+ HydrostaticElasticityModel()
+ {
+ DBUG("using hydrostatic simplified mechanics model");
+ }
+
+ double storageContribution(
+ MaterialPropertyLib::Phase const& solid_phase,
+ MaterialPropertyLib::VariableArray const& variable_array,
+ ParameterLib::SpatialPosition const& pos, double const t,
+ double const dt) override
+ {
+ return bulkCompressibilityFromYoungsModulus(
+ solid_phase, variable_array, pos, t, dt);
+ }
+
+ double thermalExpansivityContribution(
+ Eigen::Matrix<double, 3, 3> const& solid_linear_thermal_expansion_coefficient,
+ MaterialPropertyLib::Phase const& /*solid_phase*/,
+ MaterialPropertyLib::VariableArray const& /*variable_array*/,
+ ParameterLib::SpatialPosition const& /*pos*/, double const /*t*/,
+ double const /*dt*/) override
+ {
+ return -solid_linear_thermal_expansion_coefficient.trace();
+ }
+};
+
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/ProcessLib/ThermoRichardsFlow/IntegrationPointData.h b/ProcessLib/ThermoRichardsFlow/IntegrationPointData.h
new file mode 100644
index 0000000000000000000000000000000000000000..55eeaf3e8e45aa93d08eb3d15e9c29f96b551584
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/IntegrationPointData.h
@@ -0,0 +1,52 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ *
+ */
+
+#pragma once
+
+#include <memory>
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+template <typename ShapeMatricesType>
+struct IntegrationPointData final
+{
+ typename ShapeMatricesType::NodalRowVectorType N;
+ typename ShapeMatricesType::GlobalDimNodalMatrixType dNdx;
+
+ typename ShapeMatricesType::GlobalDimVectorType v_darcy;
+
+ double saturation = std::numeric_limits<double>::quiet_NaN();
+ double saturation_prev = std::numeric_limits<double>::quiet_NaN();
+ double porosity = std::numeric_limits<double>::quiet_NaN();
+ double porosity_prev = std::numeric_limits<double>::quiet_NaN();
+ double transport_porosity = std::numeric_limits<double>::quiet_NaN();
+ double transport_porosity_prev = std::numeric_limits<double>::quiet_NaN();
+ double dry_density_solid = std::numeric_limits<double>::quiet_NaN();
+ double dry_density_pellet_saturated =
+ std::numeric_limits<double>::quiet_NaN();
+ double dry_density_pellet_unsaturated =
+ std::numeric_limits<double>::quiet_NaN();
+
+ double integration_weight;
+
+ void pushBackState()
+ {
+ saturation_prev = saturation;
+ porosity_prev = porosity;
+ transport_porosity_prev = transport_porosity;
+ }
+
+ EIGEN_MAKE_ALIGNED_OPERATOR_NEW;
+};
+
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/ProcessLib/ThermoRichardsFlow/LocalAssemblerInterface.h b/ProcessLib/ThermoRichardsFlow/LocalAssemblerInterface.h
new file mode 100644
index 0000000000000000000000000000000000000000..d7579227601c938290f0298c297c6e79d1fe5998
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/LocalAssemblerInterface.h
@@ -0,0 +1,58 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ */
+
+#pragma once
+
+#include <vector>
+
+#include "NumLib/Extrapolation/ExtrapolatableElement.h"
+#include "ProcessLib/LocalAssemblerInterface.h"
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+struct LocalAssemblerInterface : public ProcessLib::LocalAssemblerInterface,
+ public NumLib::ExtrapolatableElement
+{
+ virtual std::size_t setIPDataInitialConditions(
+ std::string const& name, double const* values,
+ int const integration_order) = 0;
+
+ virtual std::vector<double> const& getIntPtDarcyVelocity(
+ const double t,
+ std::vector<GlobalVector*> const& x,
+ std::vector<NumLib::LocalToGlobalIndexMap const*> const& dof_table,
+ std::vector<double>& cache) const = 0;
+
+ virtual std::vector<double> getSaturation() const = 0;
+ virtual std::vector<double> const& getIntPtSaturation(
+ const double t,
+ std::vector<GlobalVector*> const& x,
+ std::vector<NumLib::LocalToGlobalIndexMap const*> const& dof_table,
+ std::vector<double>& cache) const = 0;
+
+ virtual std::vector<double> getPorosity() const = 0;
+ virtual std::vector<double> const& getIntPtPorosity(
+ const double t,
+ std::vector<GlobalVector*> const& x,
+ std::vector<NumLib::LocalToGlobalIndexMap const*> const& dof_table,
+ std::vector<double>& cache) const = 0;
+
+ virtual std::vector<double> const& getIntPtDryDensitySolid(
+ const double t,
+ std::vector<GlobalVector*> const& x,
+ std::vector<NumLib::LocalToGlobalIndexMap const*> const& dof_table,
+ std::vector<double>& cache) const = 0;
+
+ // TODO move to NumLib::ExtrapolatableElement
+ virtual unsigned getNumberOfIntegrationPoints() const = 0;
+};
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/ProcessLib/ThermoRichardsFlow/RigidElasticityModel.h b/ProcessLib/ThermoRichardsFlow/RigidElasticityModel.h
new file mode 100644
index 0000000000000000000000000000000000000000..b11278abc8ae793612f0b24e1d8d4065d0b3c284
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/RigidElasticityModel.h
@@ -0,0 +1,43 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ *
+ * Created on August 14, 2020, 10:56 AM
+ */
+
+#pragma once
+
+#include "SimplifiedElasticityModel.h"
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+struct RigidElasticityModel : SimplifiedElasticityModel
+{
+ RigidElasticityModel() { DBUG("using rigid mechanics model"); }
+
+ double storageContribution(MaterialPropertyLib::Phase const&,
+ MaterialPropertyLib::VariableArray const&,
+ ParameterLib::SpatialPosition const&,
+ double const, double const) override
+ {
+ return 0.0;
+ }
+
+ double thermalExpansivityContribution(
+ Eigen::Matrix<double, 3, 3> const&, MaterialPropertyLib::Phase const&,
+ MaterialPropertyLib::VariableArray const&,
+ ParameterLib::SpatialPosition const&, double const,
+ double const) override
+ {
+ return 0.0;
+ }
+};
+
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/ProcessLib/ThermoRichardsFlow/SimplifiedElasticityModel.h b/ProcessLib/ThermoRichardsFlow/SimplifiedElasticityModel.h
new file mode 100644
index 0000000000000000000000000000000000000000..2ab8920734abb041ddb12f7cbb23b16147e8d2f2
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/SimplifiedElasticityModel.h
@@ -0,0 +1,57 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ *
+ * Created on August 14, 2020, 10:56 AM
+ */
+
+#pragma once
+#include "MaterialLib/MPL/Medium.h"
+#include "MaterialLib/MPL/Utils/FormEigenVector.h"
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+struct SimplifiedElasticityModel
+{
+ virtual ~SimplifiedElasticityModel() = default;
+ virtual double storageContribution(
+ MaterialPropertyLib::Phase const&,
+ MaterialPropertyLib::VariableArray const&,
+ ParameterLib::SpatialPosition const&, double const, double const) = 0;
+ virtual double thermalExpansivityContribution(
+ Eigen::Matrix<double, 3, 3> const&, MaterialPropertyLib::Phase const&,
+ MaterialPropertyLib::VariableArray const&,
+ ParameterLib::SpatialPosition const&, double const, double const) = 0;
+
+ static inline auto bulkCompressibilityFromYoungsModulus(
+ MaterialPropertyLib::Phase const& solid_phase,
+ MaterialPropertyLib::VariableArray const& variables,
+ ParameterLib::SpatialPosition const& x_position, double const t,
+ double const dt)
+ {
+ // assuming: nu[0]=nu(1,2), nu[1]=nu(2,3), nu[2]=nu(1,3)
+ if (!solid_phase.hasProperty(
+ MaterialPropertyLib::PropertyType::youngs_modulus))
+ {
+ return 0.0;
+ }
+ auto const E = MaterialPropertyLib::formEigenVector<3>(
+ solid_phase[MaterialPropertyLib::PropertyType::youngs_modulus]
+ .value(variables, x_position, t, dt));
+ auto const nu = MaterialPropertyLib::formEigenVector<3>(
+ solid_phase[MaterialPropertyLib::PropertyType::poissons_ratio]
+ .value(variables, x_position, t, dt));
+ return (E[0] * E[1] + E[0] * E[2] * (1 - 2 * nu[1]) +
+ E[1] * E[2] * (1 - 2 * nu[0] - 2 * nu[2])) /
+ (E[0] * E[1] * E[2]);
+ }
+};
+
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/ProcessLib/ThermoRichardsFlow/Tests.cmake b/ProcessLib/ThermoRichardsFlow/Tests.cmake
new file mode 100644
index 0000000000000000000000000000000000000000..8827bd34474fe06882df1976903ffd4881264828
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/Tests.cmake
@@ -0,0 +1,182 @@
+AddTest(
+ NAME ThermoRichardsFlow_PressureDiffusionTemperatureDiffusion
+ PATH ThermoRichardsFlow/HT/SimpleSynthetics
+ EXECUTABLE ogs
+ EXECUTABLE_ARGS PressureDiffusionTemperatureDiffusion.prj
+ WRAPPER time
+ TESTER vtkdiff
+ REQUIREMENTS NOT (OGS_USE_LIS OR OGS_USE_MPI)
+ RUNTIME 1
+ DIFF_DATA
+ PressureDiffusionTemperatureDiffusion_expected.vtu PressureDiffusionTemperatureDiffusion_ts_1_t_1.000000.vtu T T 1e-5 1e-8
+ PressureDiffusionTemperatureDiffusion_expected.vtu PressureDiffusionTemperatureDiffusion_ts_1_t_1.000000.vtu p p 1e-5 1e-8
+ PressureDiffusionTemperatureDiffusion_expected.vtu PressureDiffusionTemperatureDiffusion_ts_1_t_1.000000.vtu darcy_velocity darcy_velocity 1e-5 1e-8
+ PressureDiffusionTemperatureDiffusion_expected.vtu PressureDiffusionTemperatureDiffusion_ts_1_t_1.000000.vtu dry_density_solid dry_density_solid 1e-5 1e-8
+ PressureDiffusionTemperatureDiffusion_expected.vtu PressureDiffusionTemperatureDiffusion_ts_1_t_1.000000.vtu porosity porosity 1e-5 1e-8
+)
+AddTest(
+ NAME ThermoRichardsFlow_HeatTransportInStationaryFlow
+ PATH ThermoRichardsFlow/HT/HeatTransportInStationaryFlow
+ EXECUTABLE ogs
+ EXECUTABLE_ARGS HeatTransportInStationaryFlow.prj
+ WRAPPER time
+ TESTER vtkdiff
+ REQUIREMENTS NOT (OGS_USE_LIS OR OGS_USE_MPI)
+ RUNTIME 17
+ DIFF_DATA
+ HT_HeatTransportInStationaryFlow_ts_50_t_50000.000000.vtu HeatTransportInStationaryFlow_ts_50_t_50000.000000.vtu temperature temperature 5e-3 1e-8
+ HT_HeatTransportInStationaryFlow_ts_50_t_50000.000000.vtu HeatTransportInStationaryFlow_ts_50_t_50000.000000.vtu pressure pressure 5e-3 1e-8
+)
+AddTest(
+ NAME ThermoRichardsFlow_RichardsFlow2DSmall
+ PATH ThermoRichardsFlow/RichardsFlow2D
+ EXECUTABLE ogs
+ EXECUTABLE_ARGS RichardsFlow_2d_small.prj
+ WRAPPER time
+ TESTER vtkdiff
+ REQUIREMENTS NOT (OGS_USE_LIS OR OGS_USE_MPI)
+ RUNTIME 17
+ DIFF_DATA
+ expected_Richards_2D_small_pcs_ts_1100_t_1600.000000.vtu Richards_2D_small_pcs_ts_1100_t_1600.000000.vtu pressure pressure 5e-3 1e-8
+ expected_Richards_2D_small_pcs_ts_1100_t_1600.000000.vtu Richards_2D_small_pcs_ts_1100_t_1600.000000.vtu saturation saturation 5e-3 1e-8
+)
+AddTest(
+ NAME ThermoRichardsFlow_RichardsFlow2DSmallPicard
+ PATH ThermoRichardsFlow/RichardsFlow2D
+ EXECUTABLE ogs
+ EXECUTABLE_ARGS RichardsFlow_2d_small_Picard.prj
+ WRAPPER time
+ TESTER vtkdiff
+ REQUIREMENTS NOT (OGS_USE_LIS OR OGS_USE_MPI)
+ RUNTIME 17
+ DIFF_DATA
+ expected_Richards_2D_small_pcs_ts_1100_t_1600.000000.vtu Richards_2D_small_Picard_pcs_ts_1100_t_1600.000000.vtu pressure pressure 5e-3 1e-8
+ expected_Richards_2D_small_pcs_ts_1100_t_1600.000000.vtu Richards_2D_small_Picard_pcs_ts_1100_t_1600.000000.vtu saturation saturation 5e-3 1e-8
+)
+AddTest(
+ NAME ThermoRichardsFlow_RichardsFlow2DSmall_ogs5
+ PATH ThermoRichardsFlow/RichardsFlow2D
+ EXECUTABLE ogs
+ EXECUTABLE_ARGS RichardsFlow_2d_compare_ogs5.prj
+ WRAPPER time
+ TESTER vtkdiff
+ REQUIREMENTS NOT (OGS_USE_LIS OR OGS_USE_MPI)
+ RUNTIME 17
+ DIFF_DATA
+ h_us_quad_1000.vtu richards_ogs5_pcs_ts_100_t_100.000000.vtu PRESSURE1 pressure 1e-1 1e-1
+)
+AddTest(
+ NAME ThermoRichardsFlow_comp_TRMuni_saturated-TRuni_saturated
+ PATH ThermoRichardsFlow/SimplifiedMechanics
+ EXECUTABLE ogs
+ EXECUTABLE_ARGS TRuni_saturated.prj
+ WRAPPER time
+ TESTER vtkdiff
+ REQUIREMENTS NOT (OGS_USE_LIS OR OGS_USE_MPI)
+ RUNTIME 1
+ DIFF_DATA
+ expected_TRMuni_sat_ts_10_t_1.000000.vtu TRuni_sat_ts_10_t_1.000000.vtu temperature temperature 5e-5 1e-10
+ expected_TRMuni_sat_ts_10_t_1.000000.vtu TRuni_sat_ts_10_t_1.000000.vtu pressure pressure 5e-5 1e-10
+ expected_TRMuni_sat_ts_10_t_1.000000.vtu TRuni_sat_ts_10_t_1.000000.vtu saturation saturation 5e-5 1e-10
+)
+AddTest(
+ NAME ThermoRichardsFlow_comp_TRMuni_unsaturated-TRuni_unsaturated
+ PATH ThermoRichardsFlow/SimplifiedMechanics
+ EXECUTABLE ogs
+ EXECUTABLE_ARGS TRuni_unsaturated.prj
+ WRAPPER time
+ TESTER vtkdiff
+ REQUIREMENTS NOT (OGS_USE_LIS OR OGS_USE_MPI)
+ RUNTIME 1
+ DIFF_DATA
+ expected_TRMuni_unsat_ts_10_t_1.000000.vtu TRuni_unsat_ts_10_t_1.000000.vtu temperature temperature 5e-5 1e-10
+ expected_TRMuni_unsat_ts_10_t_1.000000.vtu TRuni_unsat_ts_10_t_1.000000.vtu pressure pressure 5e-5 1e-6
+ expected_TRMuni_unsat_ts_10_t_1.000000.vtu TRuni_unsat_ts_10_t_1.000000.vtu saturation saturation 5e-5 1e-10
+)
+AddTest(
+ NAME ThermoRichardsFlow_comp_TRMcustom_unsaturated-TRcustom_unsaturated
+ PATH ThermoRichardsFlow/SimplifiedMechanics
+ EXECUTABLE ogs
+ EXECUTABLE_ARGS TRcustom_unsaturated.prj
+ WRAPPER time
+ TESTER vtkdiff
+ REQUIREMENTS NOT (OGS_USE_LIS OR OGS_USE_MPI)
+ RUNTIME 1
+ DIFF_DATA
+ expected_TRMuni_unsat_ts_10_t_1.000000.vtu TRcustom_unsat_ts_10_t_1.000000.vtu temperature temperature 5e-5 1e-10
+ expected_TRMuni_unsat_ts_10_t_1.000000.vtu TRcustom_unsat_ts_10_t_1.000000.vtu pressure pressure 5e-5 1e-6
+ expected_TRMuni_unsat_ts_10_t_1.000000.vtu TRcustom_unsat_ts_10_t_1.000000.vtu saturation saturation 5e-5 1e-10
+)
+
+AddTest(
+ NAME ThermoRichardsFlow_comp_TRMhyd_saturated-TRhyd_saturated
+ PATH ThermoRichardsFlow/SimplifiedMechanics
+ EXECUTABLE ogs
+ EXECUTABLE_ARGS TRhyd_saturated.prj
+ WRAPPER time
+ TESTER vtkdiff
+ REQUIREMENTS NOT (OGS_USE_LIS OR OGS_USE_MPI)
+ RUNTIME 1
+ DIFF_DATA
+ expected_TRMhyd_sat_ts_10_t_1.000000.vtu TRhyd_sat_ts_10_t_1.000000.vtu temperature temperature 5e-5 1e-10
+ expected_TRMhyd_sat_ts_10_t_1.000000.vtu TRhyd_sat_ts_10_t_1.000000.vtu pressure pressure 5e-5 1e-10
+ expected_TRMhyd_sat_ts_10_t_1.000000.vtu TRhyd_sat_ts_10_t_1.000000.vtu saturation saturation 5e-5 1e-10
+)
+AddTest(
+ NAME ThermoRichardsFlow_comp_TRMhyd_unsaturated-TRhyd_unsaturated
+ PATH ThermoRichardsFlow/SimplifiedMechanics
+ EXECUTABLE ogs
+ EXECUTABLE_ARGS TRhyd_unsaturated.prj
+ WRAPPER time
+ TESTER vtkdiff
+ REQUIREMENTS NOT (OGS_USE_LIS OR OGS_USE_MPI)
+ RUNTIME 1
+ DIFF_DATA
+ expected_TRMhyd_unsat_ts_10_t_1.000000.vtu TRhyd_unsat_ts_10_t_1.000000.vtu temperature temperature 5e-5 1e-10
+ expected_TRMhyd_unsat_ts_10_t_1.000000.vtu TRhyd_unsat_ts_10_t_1.000000.vtu pressure pressure 5e-5 1e-6
+ expected_TRMhyd_unsat_ts_10_t_1.000000.vtu TRhyd_unsat_ts_10_t_1.000000.vtu saturation saturation 5e-5 1e-10
+)
+AddTest(
+ NAME ThermoRichardsFlow_comp_TRMuni_bishopstest-TRuni_bishopstest
+ PATH ThermoRichardsFlow/SimplifiedMechanics
+ EXECUTABLE ogs
+ EXECUTABLE_ARGS TRuni_unsaturated_bishopstest.prj
+ WRAPPER time
+ TESTER vtkdiff
+ REQUIREMENTS NOT (OGS_USE_LIS OR OGS_USE_MPI)
+ RUNTIME 1
+ DIFF_DATA
+ expected_TRMuni_unsaturated_bishopstest_ts_10_t_1.000000.vtu TRuni_unsaturated_bishopstest_ts_10_t_1.000000.vtu temperature temperature 5e-5 1e-10
+ expected_TRMuni_unsaturated_bishopstest_ts_10_t_1.000000.vtu TRuni_unsaturated_bishopstest_ts_10_t_1.000000.vtu pressure pressure 5e-2 1e-6
+ expected_TRMuni_unsaturated_bishopstest_ts_10_t_1.000000.vtu TRuni_unsaturated_bishopstest_ts_10_t_1.000000.vtu saturation saturation 5e-5 1e-10
+ expected_TRMuni_unsaturated_bishopstest_ts_10_t_1.000000.vtu TRuni_unsaturated_bishopstest_ts_10_t_1.000000.vtu HydraulicFlow HydraulicFlow 1e-9 1e-4
+)
+AddTest(
+ NAME ThermoRichardsFlow_comp_TRMhyd_bishopstest-TRiso_bishopstest
+ PATH ThermoRichardsFlow/SimplifiedMechanics
+ EXECUTABLE ogs
+ EXECUTABLE_ARGS TRhyd_unsaturated_bishopstest.prj
+ WRAPPER time
+ TESTER vtkdiff
+ REQUIREMENTS NOT (OGS_USE_LIS OR OGS_USE_MPI)
+ RUNTIME 1
+ DIFF_DATA
+ expected_TRMhyd_unsaturated_bishopstest_ts_10_t_1.000000.vtu TRhyd_unsaturated_bishopstest_ts_10_t_1.000000.vtu temperature temperature 5e-5 1e-10
+ expected_TRMhyd_unsaturated_bishopstest_ts_10_t_1.000000.vtu TRhyd_unsaturated_bishopstest_ts_10_t_1.000000.vtu pressure pressure 5e-2 1e-6
+ expected_TRMhyd_unsaturated_bishopstest_ts_10_t_1.000000.vtu TRhyd_unsaturated_bishopstest_ts_10_t_1.000000.vtu saturation saturation 5e-5 1e-10
+ expected_TRMhyd_unsaturated_bishopstest_ts_10_t_1.000000.vtu TRhyd_unsaturated_bishopstest_ts_10_t_1.000000.vtu HydraulicFlow HydraulicFlow 1e-9 1e-4
+)
+AddTest(
+ NAME ThermoRichardsFlow_TaskCDECOVALEX2023
+ PATH ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023
+ EXECUTABLE ogs
+ EXECUTABLE_ARGS Decovalex-0-TRF.prj
+ WRAPPER time
+ TESTER vtkdiff
+ REQUIREMENTS NOT (OGS_USE_LIS OR OGS_USE_MPI)
+ RUNTIME 17
+ DIFF_DATA
+ expected_Decovalex-0_ts_10_t_864000.000000.vtu Decovalex-THuni-0_ts_10_t_864000.000000.vtu pressure pressure 3e5 15
+ expected_Decovalex-0_ts_10_t_864000.000000.vtu Decovalex-THuni-0_ts_10_t_864000.000000.vtu saturation saturation 2e-3 2e-3
+ expected_Decovalex-0_ts_10_t_864000.000000.vtu Decovalex-THuni-0_ts_10_t_864000.000000.vtu temperature temperature 1e-2 5e-5
+)
diff --git a/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowFEM-impl.h b/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowFEM-impl.h
new file mode 100644
index 0000000000000000000000000000000000000000..255c0b12afeb4e2c0c5f5c7e9be9ee6b5ef26f12
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowFEM-impl.h
@@ -0,0 +1,1352 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ */
+
+#pragma once
+
+#include <cassert>
+
+#include "HydrostaticElasticityModel.h"
+#include "MaterialLib/MPL/Medium.h"
+#include "MaterialLib/MPL/Utils/FormEffectiveThermalConductivity.h"
+#include "MaterialLib/MPL/Utils/FormEigenTensor.h"
+#include "MaterialLib/MPL/Utils/FormEigenVector.h"
+#include "MaterialLib/MPL/Utils/GetLiquidThermalExpansivity.h"
+#include "MaterialLib/PhysicalConstant.h"
+#include "MaterialLib/SolidModels/SelectSolidConstitutiveRelation.h"
+#include "MaterialLib/MPL/MaterialSpatialDistributionMap.h"
+#include "NumLib/Function/Interpolation.h"
+#include "ProcessLib/Utils/SetOrGetIntegrationPointData.h"
+#include "RigidElasticityModel.h"
+#include "UniaxialElasticityModel.h"
+#include "UserDefinedElasticityModel.h"
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+template <typename ShapeFunction, typename IntegrationMethod,
+ unsigned GlobalDim>
+ThermoRichardsFlowLocalAssembler<ShapeFunction, IntegrationMethod, GlobalDim>::
+ ThermoRichardsFlowLocalAssembler(
+ MeshLib::Element const& e,
+ std::size_t const /*local_matrix_size*/,
+ bool const is_axially_symmetric,
+ unsigned const integration_order,
+ ThermoRichardsFlowProcessData& process_data)
+ : _process_data(process_data),
+ _integration_method(integration_order),
+ _element(e),
+ _is_axially_symmetric(is_axially_symmetric)
+{
+ unsigned const n_integration_points =
+ _integration_method.getNumberOfPoints();
+
+ _ip_data.reserve(n_integration_points);
+
+ auto const shape_matrices =
+ NumLib::initShapeMatrices<ShapeFunction, ShapeMatricesType, GlobalDim>(
+ e, is_axially_symmetric, _integration_method);
+
+ auto const& medium = *_process_data.media_map->getMedium(_element.getID());
+
+ ParameterLib::SpatialPosition x_position;
+ x_position.setElementID(_element.getID());
+ for (unsigned ip = 0; ip < n_integration_points; ip++)
+ {
+ auto const& sm = shape_matrices[ip];
+ x_position.setIntegrationPoint(ip);
+ _ip_data.emplace_back();
+ auto& ip_data = _ip_data[ip];
+ _ip_data[ip].integration_weight =
+ _integration_method.getWeightedPoint(ip).getWeight() *
+ sm.integralMeasure * sm.detJ;
+
+ ip_data.N = sm.N;
+ ip_data.dNdx = sm.dNdx;
+
+ // Initial porosity. Could be read from integration point data or mesh.
+ ip_data.porosity =
+ medium[MPL::porosity]
+ .template initialValue<double>(
+ x_position,
+ std::numeric_limits<
+ double>::quiet_NaN() /* t independent */);
+ }
+}
+
+template <typename ShapeFunction, typename IntegrationMethod,
+ unsigned GlobalDim>
+std::size_t ThermoRichardsFlowLocalAssembler<
+ ShapeFunction, IntegrationMethod,
+ GlobalDim>::setIPDataInitialConditions(std::string const& name,
+ double const* values,
+ int const integration_order)
+{
+ if (integration_order !=
+ static_cast<int>(_integration_method.getIntegrationOrder()))
+ {
+ OGS_FATAL(
+ "Setting integration point initial conditions; The integration "
+ "order of the local assembler for element {:d} is different "
+ "from the integration order in the initial condition.",
+ _element.getID());
+ }
+
+ if (name == "saturation_ip")
+ {
+ return ProcessLib::setIntegrationPointScalarData(values, _ip_data,
+ &IpData::saturation);
+ }
+ if (name == "porosity_ip")
+ {
+ return ProcessLib::setIntegrationPointScalarData(values, _ip_data,
+ &IpData::porosity);
+ }
+ return 0;
+}
+
+template <typename ShapeFunction, typename IntegrationMethod,
+ unsigned GlobalDim>
+void ThermoRichardsFlowLocalAssembler<ShapeFunction, IntegrationMethod,
+ GlobalDim>::
+ setInitialConditionsConcrete(std::vector<double> const& local_x,
+ double const t,
+ bool const /*use_monolithic_scheme*/,
+ int const /*process_id*/)
+{
+ assert(local_x.size() == temperature_size + pressure_size);
+
+ auto p_L = Eigen::Map<
+ typename ShapeMatricesType::template VectorType<pressure_size> const>(
+ local_x.data() + pressure_index, pressure_size);
+
+ auto const& medium = *_process_data.media_map->getMedium(_element.getID());
+ MPL::VariableArray variables;
+
+ ParameterLib::SpatialPosition x_position;
+ x_position.setElementID(_element.getID());
+
+ unsigned const n_integration_points =
+ _integration_method.getNumberOfPoints();
+ for (unsigned ip = 0; ip < n_integration_points; ip++)
+ {
+ x_position.setIntegrationPoint(ip);
+
+ auto const& N = _ip_data[ip].N;
+
+ double p_cap_ip;
+ NumLib::shapeFunctionInterpolate(-p_L, N, p_cap_ip);
+
+ variables[static_cast<int>(MPL::Variable::capillary_pressure)] =
+ p_cap_ip;
+ variables[static_cast<int>(MPL::Variable::phase_pressure)] = -p_cap_ip;
+
+ // Note: temperature dependent saturation model is not considered so
+ // far.
+ _ip_data[ip].saturation_prev =
+ medium[MPL::PropertyType::saturation]
+ .template value<double>(
+ variables, x_position, t,
+ std::numeric_limits<double>::quiet_NaN());
+ }
+}
+
+template <typename ShapeFunction, typename IntegrationMethod,
+ unsigned GlobalDim>
+void ThermoRichardsFlowLocalAssembler<
+ ShapeFunction, IntegrationMethod,
+ GlobalDim>::assembleWithJacobian(double const t, double const dt,
+ std::vector<double> const& local_x,
+ std::vector<double> const& local_xdot,
+ const double /*dxdot_dx*/,
+ const double /*dx_dx*/,
+ std::vector<double>& /*local_M_data*/,
+ std::vector<double>& /*local_K_data*/,
+ std::vector<double>& local_rhs_data,
+ std::vector<double>& local_Jac_data)
+{
+ auto const local_matrix_dim = pressure_size + temperature_size;
+ assert(local_x.size() == local_matrix_dim);
+
+ auto const T = Eigen::Map<typename ShapeMatricesType::template VectorType<
+ temperature_size> const>(local_x.data() + temperature_index,
+ temperature_size);
+ auto const p_L = Eigen::Map<
+ typename ShapeMatricesType::template VectorType<pressure_size> const>(
+ local_x.data() + pressure_index, pressure_size);
+
+ auto const T_dot =
+ Eigen::Map<typename ShapeMatricesType::template VectorType<
+ temperature_size> const>(local_xdot.data() + temperature_index,
+ temperature_size);
+ auto const p_L_dot = Eigen::Map<
+ typename ShapeMatricesType::template VectorType<pressure_size> const>(
+ local_xdot.data() + pressure_index, pressure_size);
+
+ auto local_Jac = MathLib::createZeroedMatrix<
+ typename ShapeMatricesType::template MatrixType<local_matrix_dim,
+ local_matrix_dim>>(
+ local_Jac_data, local_matrix_dim, local_matrix_dim);
+
+ auto local_rhs = MathLib::createZeroedVector<
+ typename ShapeMatricesType::template VectorType<local_matrix_dim>>(
+ local_rhs_data, local_matrix_dim);
+
+ typename ShapeMatricesType::NodalMatrixType M_TT =
+ ShapeMatricesType::NodalMatrixType::Zero(temperature_size,
+ temperature_size);
+ typename ShapeMatricesType::NodalMatrixType M_Tp =
+ ShapeMatricesType::NodalMatrixType::Zero(temperature_size,
+ pressure_size);
+ typename ShapeMatricesType::NodalMatrixType K_TT =
+ ShapeMatricesType::NodalMatrixType::Zero(temperature_size,
+ temperature_size);
+ typename ShapeMatricesType::NodalMatrixType K_Tp =
+ ShapeMatricesType::NodalMatrixType::Zero(temperature_size,
+ pressure_size);
+ typename ShapeMatricesType::NodalMatrixType M_pT =
+ ShapeMatricesType::NodalMatrixType::Zero(pressure_size,
+ temperature_size);
+ typename ShapeMatricesType::NodalMatrixType laplace_p =
+ ShapeMatricesType::NodalMatrixType::Zero(pressure_size, pressure_size);
+
+ typename ShapeMatricesType::NodalMatrixType storage_p_a_p =
+ ShapeMatricesType::NodalMatrixType::Zero(pressure_size, pressure_size);
+
+ typename ShapeMatricesType::NodalMatrixType storage_p_a_S_Jpp =
+ ShapeMatricesType::NodalMatrixType::Zero(pressure_size, pressure_size);
+
+ typename ShapeMatricesType::NodalMatrixType storage_p_a_S =
+ ShapeMatricesType::NodalMatrixType::Zero(pressure_size, pressure_size);
+
+ auto const& medium = *_process_data.media_map->getMedium(_element.getID());
+ auto const& liquid_phase = medium.phase("AqueousLiquid");
+ auto const& solid_phase = medium.phase("Solid");
+ MPL::Phase const* gas_phase = medium.hasPhase("Gas") ?
+ &medium.phase("Gas") : nullptr;
+ MPL::VariableArray variables;
+ MPL::VariableArray variables_prev;
+
+ ParameterLib::SpatialPosition x_position;
+ x_position.setElementID(_element.getID());
+
+ unsigned const n_integration_points =
+ _integration_method.getNumberOfPoints();
+ for (unsigned ip = 0; ip < n_integration_points; ip++)
+ {
+ x_position.setIntegrationPoint(ip);
+ auto const& w = _ip_data[ip].integration_weight;
+
+ auto const& N = _ip_data[ip].N;
+ auto const& dNdx = _ip_data[ip].dNdx;
+
+ double T_ip;
+ NumLib::shapeFunctionInterpolate(T, N, T_ip);
+ double T_dot_ip;
+ NumLib::shapeFunctionInterpolate(T_dot, N, T_dot_ip);
+
+ double p_cap_ip;
+ NumLib::shapeFunctionInterpolate(-p_L, N, p_cap_ip);
+
+ double p_cap_dot_ip;
+ NumLib::shapeFunctionInterpolate(-p_L_dot, N, p_cap_dot_ip);
+
+ variables[static_cast<int>(MPL::Variable::capillary_pressure)] =
+ p_cap_ip;
+ variables[static_cast<int>(MPL::Variable::phase_pressure)] = -p_cap_ip;
+ variables[static_cast<int>(MPL::Variable::temperature)] = T_ip;
+
+ auto& S_L = _ip_data[ip].saturation;
+ auto const S_L_prev = _ip_data[ip].saturation_prev;
+ auto const alpha =
+ medium[MPL::PropertyType::biot_coefficient]
+ .template value<double>(variables, x_position, t, dt);
+
+ auto& solid_elasticity = *_process_data.simplified_elasticity;
+ // TODO (buchwaldj)
+ // is bulk_modulus good name for bulk modulus of solid skeleton?
+ auto const beta_S =
+ solid_elasticity.bulkCompressibilityFromYoungsModulus(
+ solid_phase, variables, x_position, t, dt);
+ auto const beta_SR = (1 - alpha) * beta_S;
+ variables[static_cast<int>(MPL::Variable::grain_compressibility)] =
+ beta_SR;
+
+ auto const rho_LR =
+ liquid_phase[MPL::PropertyType::density]
+ .template value<double>(variables, x_position, t, dt);
+ auto const& b = _process_data.specific_body_force;
+
+ double const drho_LR_dp =
+ liquid_phase[MPL::PropertyType::density]
+ .template dValue<double>(variables,
+ MPL::Variable::phase_pressure,
+ x_position, t, dt);
+ auto const beta_LR = drho_LR_dp / rho_LR;
+
+ S_L = medium[MPL::PropertyType::saturation]
+ .template value<double>(variables, x_position, t, dt);
+ variables[static_cast<int>(MPL::Variable::liquid_saturation)] = S_L;
+ variables_prev[static_cast<int>(MPL::Variable::liquid_saturation)] =
+ S_L_prev;
+
+ // tangent derivative for Jacobian
+ double const dS_L_dp_cap = medium[MPL::PropertyType::saturation]
+ .template dValue<double>(variables,
+ MPL::Variable::capillary_pressure,
+ x_position, t, dt);
+ // secant derivative from time discretization for storage
+ // use tangent, if secant is not available
+ double const DeltaS_L_Deltap_cap =
+ (p_cap_dot_ip == 0) ? dS_L_dp_cap
+ : (S_L - S_L_prev) / (dt * p_cap_dot_ip);
+
+ auto chi_S_L = S_L;
+ auto chi_S_L_prev = S_L_prev;
+ auto dchi_dS_L = 1.0;
+ if (medium.hasProperty(MPL::PropertyType::bishops_effective_stress))
+ {
+ auto const chi = [&medium, x_position, t, dt](double const S_L) {
+ MPL::VariableArray variables;
+ variables[static_cast<int>(MPL::Variable::liquid_saturation)] =
+ S_L;
+ return medium[MPL::PropertyType::bishops_effective_stress]
+ .template value<double>(variables, x_position, t, dt);
+ };
+ chi_S_L = chi(S_L);
+ chi_S_L_prev = chi(S_L_prev);
+
+ dchi_dS_L = medium[MPL::PropertyType::bishops_effective_stress]
+ .template dValue<double>(variables,
+ MPL::Variable::liquid_saturation,
+ x_position, t, dt);
+ }
+ // TODO (buchwaldj)
+ // should solid_grain_pressure or effective_pore_pressure remain?
+ // double const p_FR = -chi_S_L * p_cap_ip;
+ // variables[static_cast<int>(MPL::Variable::solid_grain_pressure)] =
+ // p_FR;
+
+ variables[static_cast<int>(MPL::Variable::effective_pore_pressure)] =
+ -chi_S_L * p_cap_ip;
+ variables_prev[static_cast<int>(
+ MPL::Variable::effective_pore_pressure)] =
+ -chi_S_L_prev * (p_cap_ip - p_cap_dot_ip * dt);
+
+ auto& phi = _ip_data[ip].porosity;
+ { // Porosity update
+
+ variables_prev[static_cast<int>(MPL::Variable::porosity)] =
+ _ip_data[ip].porosity_prev;
+ phi = medium[MPL::PropertyType::porosity]
+ .template value<double>(variables, variables_prev,
+ x_position, t, dt);
+ variables[static_cast<int>(MPL::Variable::porosity)] = phi;
+ }
+
+ if (alpha < phi)
+ {
+ OGS_FATAL(
+ "ThermoRichardsFlow: Biot-coefficient {} is smaller than "
+ "porosity {} in element/integration point {}/{}.",
+ alpha, phi, _element.getID(), ip);
+ }
+
+ double const k_rel =
+ medium[MPL::PropertyType::relative_permeability]
+ .template value<double>(variables, x_position, t, dt);
+ auto const mu =
+ liquid_phase[MPL::PropertyType::viscosity]
+ .template value<double>(variables, x_position, t, dt);
+
+ auto const K_intrinsic = MPL::formEigenTensor<GlobalDim>(
+ medium[MPL::PropertyType::permeability]
+ .value(variables, x_position, t, dt));
+
+ GlobalDimMatrixType const Ki_over_mu = K_intrinsic / mu;
+ GlobalDimMatrixType const rho_Ki_over_mu = rho_LR * Ki_over_mu;
+
+ // Consider anisotropic thermal expansion.
+ // Read in 3x3 tensor. 2D case also requires expansion coeff. for z-
+ // component.
+ Eigen::Matrix<double, 3,
+ 3> const solid_linear_thermal_expansion_coefficient =
+ MaterialPropertyLib::formEigenTensor<3>(
+ solid_phase[
+ MaterialPropertyLib::PropertyType::thermal_expansivity]
+ .value(variables, x_position, t, dt));
+
+ auto const rho_SR =
+ solid_phase[MPL::PropertyType::density]
+ .template value<double>(variables, x_position, t, dt);
+
+ //
+ // pressure equation, pressure part.
+ //
+ laplace_p.noalias() +=
+ dNdx.transpose() * k_rel * rho_Ki_over_mu * dNdx * w;
+
+ const double alphaB_minus_phi = alpha - phi;
+ double const a0 = alphaB_minus_phi * beta_SR;
+ double const specific_storage_a_p =
+ S_L * (phi * beta_LR + S_L * a0 +
+ chi_S_L * alpha * alpha *
+ solid_elasticity.storageContribution(
+ solid_phase, variables, x_position, t, dt));
+ double const specific_storage_a_S = phi - p_cap_ip * S_L * a0;
+
+ double const dspecific_storage_a_p_dp_cap =
+ dS_L_dp_cap * (phi * beta_LR + 2 * S_L * a0 +
+ alpha * alpha *
+ solid_elasticity.storageContribution(
+ solid_phase, variables, x_position, t, dt) *
+ (chi_S_L + dchi_dS_L * S_L));
+ double const dspecific_storage_a_S_dp_cap =
+ -a0 * (S_L + p_cap_ip * dS_L_dp_cap);
+
+ storage_p_a_p.noalias() +=
+ N.transpose() * rho_LR * specific_storage_a_p * N * w;
+
+ storage_p_a_S.noalias() -= N.transpose() * rho_LR *
+ specific_storage_a_S * DeltaS_L_Deltap_cap *
+ N * w;
+
+ local_Jac
+ .template block<pressure_size, pressure_size>(pressure_index,
+ pressure_index)
+ .noalias() += N.transpose() * p_cap_dot_ip * rho_LR *
+ dspecific_storage_a_p_dp_cap * N * w;
+
+ storage_p_a_S_Jpp.noalias() -=
+ N.transpose() * rho_LR *
+ ((S_L - S_L_prev) * dspecific_storage_a_S_dp_cap +
+ specific_storage_a_S * dS_L_dp_cap) /
+ dt * N * w;
+
+ double const dk_rel_dS_L =
+ medium[MPL::PropertyType::relative_permeability]
+ .template dValue<double>(variables,
+ MPL::Variable::liquid_saturation,
+ x_position, t, dt);
+ GlobalDimVectorType const grad_p_cap = -dNdx * p_L;
+ local_Jac
+ .template block<pressure_size, pressure_size>(pressure_index,
+ pressure_index)
+ .noalias() += dNdx.transpose() * rho_Ki_over_mu * grad_p_cap *
+ dk_rel_dS_L * dS_L_dp_cap * N * w;
+
+ local_Jac
+ .template block<pressure_size, pressure_size>(pressure_index,
+ pressure_index)
+ .noalias() += dNdx.transpose() * rho_LR * rho_Ki_over_mu * b *
+ dk_rel_dS_L * dS_L_dp_cap * N * w;
+
+ local_rhs.template segment<pressure_size>(pressure_index).noalias() +=
+ dNdx.transpose() * rho_LR * k_rel * rho_Ki_over_mu * b * w;
+
+ //
+ // pressure equation, temperature part.
+ //
+ double const fluid_volumetric_thermal_expansion_coefficient =
+ MPL::getLiquidThermalExpansivity(liquid_phase, variables, rho_LR,
+ x_position, t, dt);
+ const double eff_thermal_expansion =
+ S_L * (alphaB_minus_phi *
+ solid_linear_thermal_expansion_coefficient.trace() +
+ phi * fluid_volumetric_thermal_expansion_coefficient +
+ alpha * solid_elasticity.thermalExpansivityContribution(
+ solid_linear_thermal_expansion_coefficient,
+ solid_phase, variables, x_position, t, dt));
+ M_pT.noalias() -=
+ N.transpose() * rho_LR * eff_thermal_expansion * N * w;
+
+ //
+ // temperature equation.
+ //
+ {
+ auto const specific_heat_capacity_fluid =
+ liquid_phase[MaterialPropertyLib::specific_heat_capacity]
+ .template value<double>(variables, x_position, t, dt);
+
+ auto const specific_heat_capacity_solid =
+ solid_phase
+ [MaterialPropertyLib::PropertyType::
+ specific_heat_capacity]
+ .template value<double>(variables, x_position, t, dt);
+
+ M_TT.noalias() +=
+ w *
+ (rho_SR * specific_heat_capacity_solid * (1 - phi) +
+ (S_L * rho_LR * specific_heat_capacity_fluid) * phi) *
+ N.transpose() * N;
+
+ auto const thermal_conductivity =
+ MaterialPropertyLib::formEigenTensor<GlobalDim>(
+ medium[MaterialPropertyLib::PropertyType::
+ thermal_conductivity]
+ .value(variables, x_position, t, dt));
+
+ GlobalDimVectorType const velocity_L =
+ GlobalDimVectorType(-Ki_over_mu * (dNdx * p_L - rho_LR * b));
+
+ K_TT.noalias() +=
+ (dNdx.transpose() * thermal_conductivity * dNdx +
+ N.transpose() * velocity_L.transpose() * dNdx * rho_LR *
+ specific_heat_capacity_fluid) *
+ w;
+
+ //
+ // temperature equation, pressure part
+ //
+ K_Tp.noalias() -= rho_LR * specific_heat_capacity_fluid *
+ N.transpose() * (dNdx * T).transpose() *
+ Ki_over_mu * dNdx * w;
+ }
+ if (liquid_phase.hasProperty(MPL::PropertyType::vapour_diffusion) &&
+ S_L < 1.0)
+ {
+ variables[static_cast<int>(MPL::Variable::density)] = rho_LR;
+
+ double const rho_wv =
+ liquid_phase[MaterialPropertyLib::vapour_density]
+ .template value<double>(variables, x_position, t, dt);
+
+ double const drho_wv_dT =
+ liquid_phase[MaterialPropertyLib::vapour_density]
+ .template dValue<double>(variables,
+ MPL::Variable::temperature,
+ x_position, t, dt);
+ double const drho_wv_dp =
+ liquid_phase[MaterialPropertyLib::vapour_density]
+ .template dValue<double>(variables,
+ MPL::Variable::phase_pressure,
+ x_position, t, dt);
+ auto const f_Tv =
+ liquid_phase[
+ MPL::PropertyType::thermal_diffusion_enhancement_factor]
+ .template value<double>(variables, x_position, t, dt);
+
+ variables[static_cast<int>(MPL::Variable::porosity)] = phi;
+ double const D_v =
+ liquid_phase[MPL::PropertyType::vapour_diffusion]
+ .template value<double>(variables, x_position, t, dt);
+
+ double const f_Tv_D_Tv = f_Tv * D_v * drho_wv_dT;
+ double const D_pv = D_v * drho_wv_dp;
+
+ if (gas_phase &&
+ gas_phase->hasProperty(MPL::PropertyType::heat_capacity))
+ {
+ GlobalDimVectorType const grad_T = dNdx * T;
+ // Vapour velocity
+ GlobalDimVectorType const q_v =
+ -(f_Tv_D_Tv * grad_T - D_pv * grad_p_cap) / rho_LR;
+ double const specific_heat_capacity_vapour =
+ gas_phase->property(MaterialPropertyLib::PropertyType::
+ specific_heat_capacity)
+ .template value<double>(variables, x_position, t, dt);
+
+ M_TT.noalias() +=
+ w *
+ (rho_wv * specific_heat_capacity_vapour * (1 - S_L) * phi) *
+ N.transpose() * N;
+
+ K_TT.noalias() += N.transpose() * q_v.transpose() * dNdx *
+ rho_wv * specific_heat_capacity_vapour * w;
+ }
+
+ double const storage_coefficient_by_water_vapor =
+ phi * (rho_wv * dS_L_dp_cap + (1 - S_L) * drho_wv_dp);
+
+ storage_p_a_p.noalias() +=
+ N.transpose() * storage_coefficient_by_water_vapor * N * w;
+
+ double const vapor_expansion_factor = phi * (1 - S_L) * drho_wv_dT;
+ M_pT.noalias() += N.transpose() * vapor_expansion_factor * N * w;
+
+ local_Jac
+ .template block<pressure_size, temperature_size>(
+ pressure_index, temperature_index)
+ .noalias() += dNdx.transpose() * f_Tv_D_Tv * dNdx * w;
+
+ local_rhs.template segment<pressure_size>(pressure_index)
+ .noalias() -= f_Tv_D_Tv * dNdx.transpose() * (dNdx * T) * w;
+
+ laplace_p.noalias() += dNdx.transpose() * D_pv * dNdx * w;
+
+ //
+ // Latent heat term
+ //
+ if (liquid_phase.hasProperty(MPL::PropertyType::latent_heat))
+ {
+ double const factor = phi * (1 - S_L) / rho_LR;
+ // The volumetric latent heat of vaporization of liquid water
+ double const L0 =
+ liquid_phase[MPL::PropertyType::latent_heat]
+ .template value<double>(variables, x_position, t, dt) *
+ rho_LR;
+
+ double const drho_LR_dT =
+ liquid_phase[MPL::PropertyType::density]
+ .template dValue<double>(variables,
+ MPL::Variable::temperature,
+ x_position, t, dt);
+
+ double const rho_wv_over_rho_L = rho_wv / rho_LR;
+ M_TT.noalias() +=
+ factor * L0 *
+ (drho_wv_dT - rho_wv_over_rho_L * drho_LR_dT) *
+ N.transpose() * N * w;
+
+ M_Tp.noalias() +=
+ (factor * L0 *
+ (drho_wv_dp - rho_wv_over_rho_L * drho_LR_dp) +
+ L0 * phi * rho_wv_over_rho_L * dS_L_dp_cap) *
+ N.transpose() * N * w;
+
+ // temperature equation, temperature part
+ K_TT.noalias() +=
+ L0 * f_Tv_D_Tv * dNdx.transpose() * dNdx * w / rho_LR;
+ // temperature equation, pressure part
+ K_Tp.noalias() +=
+ L0 * D_pv * dNdx.transpose() * dNdx * w / rho_LR;
+ }
+ }
+ }
+
+ if (_process_data.apply_mass_lumping)
+ {
+ storage_p_a_p = storage_p_a_p.colwise().sum().eval().asDiagonal();
+ storage_p_a_S = storage_p_a_S.colwise().sum().eval().asDiagonal();
+ storage_p_a_S_Jpp =
+ storage_p_a_S_Jpp.colwise().sum().eval().asDiagonal();
+ }
+
+ //
+ // -- Jacobian
+ //
+ // temperature equation.
+ local_Jac
+ .template block<temperature_size, temperature_size>(temperature_index,
+ temperature_index)
+ .noalias() += M_TT / dt + K_TT;
+ // temperature equation, pressure part
+ local_Jac
+ .template block<temperature_size, pressure_size>(temperature_index,
+ pressure_index)
+ .noalias() += K_Tp;
+
+ // pressure equation, pressure part.
+ local_Jac
+ .template block<pressure_size, pressure_size>(pressure_index,
+ pressure_index)
+ .noalias() += laplace_p + storage_p_a_p / dt + storage_p_a_S_Jpp;
+
+ // pressure equation, temperature part (contributed by thermal expansion).
+ local_Jac
+ .template block<pressure_size, temperature_size>(pressure_index,
+ temperature_index)
+ .noalias() += M_pT / dt;
+
+ //
+ // -- Residual
+ //
+ // temperature equation
+ local_rhs.template segment<temperature_size>(temperature_index).noalias() -=
+ M_TT * T_dot + K_TT * T;
+
+ // pressure equation
+ local_rhs.template segment<pressure_size>(pressure_index).noalias() -=
+ laplace_p * p_L + (storage_p_a_p + storage_p_a_S) * p_L_dot +
+ M_pT * T_dot;
+ if (liquid_phase.hasProperty(MPL::PropertyType::vapour_diffusion) &&
+ liquid_phase.hasProperty(MPL::PropertyType::latent_heat))
+ {
+ // Jacobian: temperature equation, pressure part
+ local_Jac
+ .template block<temperature_size, pressure_size>(temperature_index,
+ pressure_index)
+ .noalias() += M_Tp / dt;
+ // RHS: temperature part
+ local_rhs.template segment<temperature_size>(temperature_index)
+ .noalias() -= M_Tp * p_L_dot;
+ }
+}
+
+template <typename ShapeFunction, typename IntegrationMethod,
+ unsigned GlobalDim>
+void ThermoRichardsFlowLocalAssembler<
+ ShapeFunction, IntegrationMethod,
+ GlobalDim>::assemble(double const t, double const dt,
+ std::vector<double> const& local_x,
+ std::vector<double> const& local_xdot,
+ std::vector<double>& local_M_data,
+ std::vector<double>& local_K_data,
+ std::vector<double>& local_rhs_data)
+{
+ auto const local_matrix_dim = pressure_size + temperature_size;
+ assert(local_x.size() == local_matrix_dim);
+
+ auto const T = Eigen::Map<typename ShapeMatricesType::template VectorType<
+ temperature_size> const>(local_x.data() + temperature_index,
+ temperature_size);
+ auto const p_L = Eigen::Map<
+ typename ShapeMatricesType::template VectorType<pressure_size> const>(
+ local_x.data() + pressure_index, pressure_size);
+
+ auto const T_dot =
+ Eigen::Map<typename ShapeMatricesType::template VectorType<
+ temperature_size> const>(local_xdot.data() + temperature_index,
+ temperature_size);
+ auto const p_L_dot = Eigen::Map<
+ typename ShapeMatricesType::template VectorType<pressure_size> const>(
+ local_xdot.data() + pressure_index, pressure_size);
+
+ auto local_K = MathLib::createZeroedMatrix<
+ typename ShapeMatricesType::template MatrixType<
+ local_matrix_dim, local_matrix_dim>>(
+ local_K_data, local_matrix_dim, local_matrix_dim);
+
+ auto local_M = MathLib::createZeroedMatrix<
+ typename ShapeMatricesType::template MatrixType<
+ local_matrix_dim, local_matrix_dim>>(
+ local_M_data, local_matrix_dim, local_matrix_dim);
+
+ auto local_rhs = MathLib::createZeroedVector<
+ typename ShapeMatricesType::template VectorType<local_matrix_dim>>(
+ local_rhs_data, local_matrix_dim);
+
+ auto const& medium = *_process_data.media_map->getMedium(_element.getID());
+ auto const& liquid_phase = medium.phase("AqueousLiquid");
+ auto const& solid_phase = medium.phase("Solid");
+ MPL::Phase const* gas_phase = medium.hasPhase("Gas") ?
+ &medium.phase("Gas") : nullptr;
+ MPL::VariableArray variables;
+ MPL::VariableArray variables_prev;
+
+ ParameterLib::SpatialPosition x_position;
+ x_position.setElementID(_element.getID());
+
+ unsigned const n_integration_points =
+ _integration_method.getNumberOfPoints();
+ for (unsigned ip = 0; ip < n_integration_points; ip++)
+ {
+ x_position.setIntegrationPoint(ip);
+ auto const& w = _ip_data[ip].integration_weight;
+
+ auto const& N = _ip_data[ip].N;
+ auto const& dNdx = _ip_data[ip].dNdx;
+
+ double T_ip;
+ NumLib::shapeFunctionInterpolate(T, N, T_ip);
+ double T_dot_ip;
+ NumLib::shapeFunctionInterpolate(T_dot, N, T_dot_ip);
+
+ double p_cap_ip;
+ NumLib::shapeFunctionInterpolate(-p_L, N, p_cap_ip);
+
+ double p_cap_dot_ip;
+ NumLib::shapeFunctionInterpolate(-p_L_dot, N, p_cap_dot_ip);
+
+ variables[static_cast<int>(MPL::Variable::capillary_pressure)] =
+ p_cap_ip;
+ variables[static_cast<int>(MPL::Variable::phase_pressure)] = -p_cap_ip;
+ variables[static_cast<int>(MPL::Variable::temperature)] = T_ip;
+
+ auto& S_L = _ip_data[ip].saturation;
+ auto const S_L_prev = _ip_data[ip].saturation_prev;
+ auto const alpha =
+ medium[MPL::PropertyType::biot_coefficient]
+ .template value<double>(variables, x_position, t, dt);
+
+ auto& solid_elasticity = *_process_data.simplified_elasticity;
+ // TODO (buchwaldj)
+ // is bulk_modulus good name for bulk modulus of solid skeleton?
+ auto const beta_S =
+ solid_elasticity.bulkCompressibilityFromYoungsModulus(
+ solid_phase, variables, x_position, t, dt);
+ auto const beta_SR = (1 - alpha) * beta_S;
+ variables[static_cast<int>(MPL::Variable::grain_compressibility)] =
+ beta_SR;
+
+ auto const rho_LR =
+ liquid_phase[MPL::PropertyType::density]
+ .template value<double>(variables, x_position, t, dt);
+ auto const& b = _process_data.specific_body_force;
+
+ double const drho_LR_dp =
+ liquid_phase[MPL::PropertyType::density]
+ .template dValue<double>(variables,
+ MPL::Variable::phase_pressure,
+ x_position, t, dt);
+ auto const beta_LR = drho_LR_dp / rho_LR;
+
+ S_L = medium[MPL::PropertyType::saturation]
+ .template value<double>(variables, x_position, t, dt);
+ variables[static_cast<int>(MPL::Variable::liquid_saturation)] = S_L;
+ variables_prev[static_cast<int>(MPL::Variable::liquid_saturation)] =
+ S_L_prev;
+
+ // tangent derivative for Jacobian
+ double const dS_L_dp_cap = medium[MPL::PropertyType::saturation]
+ .template dValue<double>(variables,
+ MPL::Variable::capillary_pressure,
+ x_position, t, dt);
+ // secant derivative from time discretization for storage
+ // use tangent, if secant is not available
+ double const DeltaS_L_Deltap_cap =
+ (p_cap_dot_ip == 0) ? dS_L_dp_cap
+ : (S_L - S_L_prev) / (dt * p_cap_dot_ip);
+
+ auto chi_S_L = S_L;
+ auto chi_S_L_prev = S_L_prev;
+ if (medium.hasProperty(MPL::PropertyType::bishops_effective_stress))
+ {
+ auto const chi = [&medium, x_position, t, dt](double const S_L) {
+ MPL::VariableArray variables;
+ variables[static_cast<int>(MPL::Variable::liquid_saturation)] =
+ S_L;
+ return medium[MPL::PropertyType::bishops_effective_stress]
+ .template value<double>(variables, x_position, t, dt);
+ };
+ chi_S_L = chi(S_L);
+ chi_S_L_prev = chi(S_L_prev);
+
+ }
+ // TODO (buchwaldj)
+ // should solid_grain_pressure or effective_pore_pressure remain?
+ // double const p_FR = -chi_S_L * p_cap_ip;
+ // variables[static_cast<int>(MPL::Variable::solid_grain_pressure)] =
+ // p_FR;
+
+ variables[static_cast<int>(MPL::Variable::effective_pore_pressure)] =
+ -chi_S_L * p_cap_ip;
+ variables_prev[static_cast<int>(
+ MPL::Variable::effective_pore_pressure)] =
+ -chi_S_L_prev * (p_cap_ip - p_cap_dot_ip * dt);
+
+ auto& phi = _ip_data[ip].porosity;
+ { // Porosity update
+
+ variables_prev[static_cast<int>(MPL::Variable::porosity)] =
+ _ip_data[ip].porosity_prev;
+ phi = medium[MPL::PropertyType::porosity]
+ .template value<double>(variables, variables_prev,
+ x_position, t, dt);
+ variables[static_cast<int>(MPL::Variable::porosity)] = phi;
+ }
+
+ if (alpha < phi)
+ {
+ OGS_FATAL(
+ "ThermoRichardsFlow: Biot-coefficient {} is smaller than "
+ "porosity {} in element/integration point {}/{}.",
+ alpha, phi, _element.getID(), ip);
+ }
+
+ double const k_rel =
+ medium[MPL::PropertyType::relative_permeability]
+ .template value<double>(variables, x_position, t, dt);
+ auto const mu =
+ liquid_phase[MPL::PropertyType::viscosity]
+ .template value<double>(variables, x_position, t, dt);
+
+ auto const K_intrinsic = MPL::formEigenTensor<GlobalDim>(
+ medium[MPL::PropertyType::permeability]
+ .value(variables, x_position, t, dt));
+
+ GlobalDimMatrixType const Ki_over_mu = K_intrinsic / mu;
+ GlobalDimMatrixType const rho_Ki_over_mu = rho_LR * Ki_over_mu;
+
+ // Consider anisotropic thermal expansion.
+ // Read in 3x3 tensor. 2D case also requires expansion coeff. for z-
+ // component.
+ Eigen::Matrix<double, 3,
+ 3> const solid_linear_thermal_expansion_coefficient =
+ MaterialPropertyLib::formEigenTensor<3>(
+ solid_phase[
+ MaterialPropertyLib::PropertyType::thermal_expansivity]
+ .value(variables, x_position, t, dt));
+
+ auto const rho_SR =
+ solid_phase[MPL::PropertyType::density]
+ .template value<double>(variables, x_position, t, dt);
+
+ //
+ // pressure equation, pressure part.
+ //
+ local_K.template block<pressure_size, pressure_size>(pressure_index,
+ pressure_index)
+ .noalias() += dNdx.transpose() * k_rel * rho_Ki_over_mu * dNdx * w;
+
+ const double alphaB_minus_phi = alpha - phi;
+ double const a0 = alphaB_minus_phi * beta_SR;
+ double const specific_storage_a_p =
+ S_L * (phi * beta_LR + S_L * a0 +
+ chi_S_L * alpha * alpha *
+ solid_elasticity.storageContribution(
+ solid_phase, variables, x_position, t, dt));
+ double const specific_storage_a_S = phi - p_cap_ip * S_L * a0;
+
+
+ local_M.template block<pressure_size, pressure_size>(pressure_index,
+ pressure_index)
+ .noalias() += N.transpose() * rho_LR * (specific_storage_a_p -
+ specific_storage_a_S * DeltaS_L_Deltap_cap) * N * w;
+
+
+ local_rhs.template segment<pressure_size>(pressure_index).noalias() +=
+ dNdx.transpose() * rho_LR * k_rel * rho_Ki_over_mu * b * w;
+
+ //
+ // pressure equation, temperature part.
+ //
+ double const fluid_volumetric_thermal_expansion_coefficient =
+ MPL::getLiquidThermalExpansivity(liquid_phase, variables, rho_LR,
+ x_position, t, dt);
+ const double eff_thermal_expansion =
+ S_L * (alphaB_minus_phi *
+ solid_linear_thermal_expansion_coefficient.trace() +
+ phi * fluid_volumetric_thermal_expansion_coefficient +
+ alpha * solid_elasticity.thermalExpansivityContribution(
+ solid_linear_thermal_expansion_coefficient,
+ solid_phase, variables, x_position, t, dt));
+
+ local_M.template block<pressure_size, temperature_size>(pressure_index,
+ temperature_index)
+ .noalias() -=
+ N.transpose() * rho_LR * eff_thermal_expansion * N * w;
+
+ //
+ // temperature equation.
+ //
+ {
+ auto const specific_heat_capacity_fluid =
+ liquid_phase[MaterialPropertyLib::specific_heat_capacity]
+ .template value<double>(variables, x_position, t, dt);
+
+ auto const specific_heat_capacity_solid =
+ solid_phase[MaterialPropertyLib::PropertyType::
+ specific_heat_capacity]
+ .template value<double>(variables, x_position, t, dt);
+
+ local_M.template block<temperature_size, temperature_size>(temperature_index,
+ temperature_index)
+ .noalias() +=
+ w *
+ (rho_SR * specific_heat_capacity_solid * (1 - phi) +
+ (S_L * rho_LR * specific_heat_capacity_fluid) * phi) *
+ N.transpose() * N;
+
+ auto const thermal_conductivity =
+ MaterialPropertyLib::formEigenTensor<GlobalDim>(
+ medium[MaterialPropertyLib::PropertyType::
+ thermal_conductivity]
+ .value(variables, x_position, t, dt));
+
+ GlobalDimVectorType const velocity_L =
+ GlobalDimVectorType(-Ki_over_mu * (dNdx * p_L - rho_LR * b));
+
+ local_K.template block<temperature_size, temperature_size>(temperature_index,
+ temperature_index)
+ .noalias() +=
+ (dNdx.transpose() * thermal_conductivity * dNdx +
+ N.transpose() * velocity_L.transpose() * dNdx * rho_LR *
+ specific_heat_capacity_fluid) *
+ w;
+
+ //
+ // temperature equation, pressure part
+ //
+ local_K.template block<temperature_size, pressure_size>(temperature_index,
+ pressure_index)
+ .noalias() -=
+ rho_LR * specific_heat_capacity_fluid *
+ N.transpose() * (dNdx * T).transpose() *
+ Ki_over_mu * dNdx * w;
+ }
+ if (liquid_phase.hasProperty(MPL::PropertyType::vapour_diffusion) &&
+ S_L < 1.0)
+ {
+ variables[static_cast<int>(MPL::Variable::density)] = rho_LR;
+
+ double const rho_wv =
+ liquid_phase[MaterialPropertyLib::vapour_density]
+ .template value<double>(variables, x_position, t, dt);
+
+ double const drho_wv_dT =
+ liquid_phase[MaterialPropertyLib::vapour_density]
+ .template dValue<double>(variables,
+ MPL::Variable::temperature,
+ x_position, t, dt);
+ double const drho_wv_dp =
+ liquid_phase[MaterialPropertyLib::vapour_density]
+ .template dValue<double>(variables,
+ MPL::Variable::phase_pressure,
+ x_position, t, dt);
+ auto const f_Tv =
+ liquid_phase[
+ MPL::PropertyType::thermal_diffusion_enhancement_factor]
+ .template value<double>(variables, x_position, t, dt);
+
+ variables[static_cast<int>(MPL::Variable::porosity)] = phi;
+ double const D_v =
+ liquid_phase[MPL::PropertyType::vapour_diffusion]
+ .template value<double>(variables, x_position, t, dt);
+
+ double const f_Tv_D_Tv = f_Tv * D_v * drho_wv_dT;
+ double const D_pv = D_v * drho_wv_dp;
+
+ if (gas_phase &&
+ gas_phase->hasProperty(MPL::PropertyType::heat_capacity))
+ {
+ GlobalDimVectorType const grad_T = dNdx * T;
+ GlobalDimVectorType const grad_p_cap = -dNdx * p_L;
+ // Vapour velocity
+ GlobalDimVectorType const q_v =
+ -(f_Tv_D_Tv * grad_T - D_pv * grad_p_cap) / rho_LR;
+ double const specific_heat_capacity_vapour =
+ gas_phase->property(
+ MaterialPropertyLib::PropertyType::
+ specific_heat_capacity)
+ .template value<double>(variables, x_position, t, dt);
+
+ local_M.template block<temperature_size, temperature_size>(temperature_index,
+ temperature_index)
+ .noalias() +=
+ w *
+ (rho_wv * specific_heat_capacity_vapour * (1 - S_L) * phi) *
+ N.transpose() * N;
+
+ local_K.template block<temperature_size, temperature_size>(temperature_index,
+ temperature_index)
+ .noalias() += N.transpose() * q_v.transpose() * dNdx *
+ rho_wv * specific_heat_capacity_vapour * w;
+ }
+
+ double const storage_coefficient_by_water_vapor =
+ phi * (rho_wv * dS_L_dp_cap + (1 - S_L) * drho_wv_dp);
+ local_M.template block<pressure_size, pressure_size>(pressure_index,
+ pressure_index)
+ .noalias() +=
+ N.transpose() * storage_coefficient_by_water_vapor * N * w;
+
+ double const vapor_expansion_factor = phi * (1 - S_L) * drho_wv_dT;
+ local_M.template block<pressure_size, temperature_size>(pressure_index,
+ temperature_index)
+ .noalias() += N.transpose() * vapor_expansion_factor * N * w;
+
+ local_rhs.template segment<pressure_size>(pressure_index)
+ .noalias() -= f_Tv_D_Tv * dNdx.transpose() * (dNdx * T) * w;
+
+ local_K.template block<pressure_size, pressure_size>(pressure_index,
+ pressure_index)
+ .noalias() += dNdx.transpose() * D_pv * dNdx * w;
+
+ //
+ // Latent heat term
+ //
+ if (liquid_phase.hasProperty(MPL::PropertyType::latent_heat))
+ {
+ double const factor = phi * (1 - S_L) / rho_LR;
+ // The volumetric latent heat of vaporization of liquid water
+ double const L0 =
+ liquid_phase[MPL::PropertyType::latent_heat]
+ .template value<double>(variables, x_position, t, dt) *
+ rho_LR;
+
+ double const drho_LR_dT =
+ liquid_phase[MPL::PropertyType::density]
+ .template dValue<double>(variables,
+ MPL::Variable::temperature,
+ x_position, t, dt);
+
+ double const rho_wv_over_rho_L = rho_wv / rho_LR;
+ local_M.template block<temperature_size, temperature_size>(temperature_index,
+ temperature_index)
+ .noalias() +=
+ factor * L0 *
+ (drho_wv_dT - rho_wv_over_rho_L * drho_LR_dT) *
+ N.transpose() * N * w;
+
+ local_M.template block<temperature_size, pressure_size>(temperature_index,
+ pressure_index)
+ .noalias() +=
+ (factor * L0 *
+ (drho_wv_dp - rho_wv_over_rho_L * drho_LR_dp) +
+ L0 * phi * rho_wv_over_rho_L * dS_L_dp_cap) *
+ N.transpose() * N * w;
+
+ // temperature equation, temperature part
+ local_K.template block<temperature_size, temperature_size>(temperature_index,
+ temperature_index)
+ .noalias() +=
+ L0 * f_Tv_D_Tv * dNdx.transpose() * dNdx * w / rho_LR;
+ // temperature equation, pressure part
+ local_K.template block<temperature_size, pressure_size>(temperature_index,
+ pressure_index)
+ .noalias() +=
+ L0 * D_pv * dNdx.transpose() * dNdx * w / rho_LR;
+ }
+ }
+ }
+
+ if (_process_data.apply_mass_lumping)
+ {
+ auto Mpp = local_M.template block<pressure_size, pressure_size>(
+ pressure_index, pressure_index);
+ Mpp = Mpp.colwise().sum().eval().asDiagonal();
+ }
+
+
+}
+
+template <typename ShapeFunction, typename IntegrationMethod,
+ unsigned GlobalDim>
+std::vector<double> const&
+ThermoRichardsFlowLocalAssembler<ShapeFunction, IntegrationMethod, GlobalDim>::
+ getIntPtDarcyVelocity(
+ const double /*t*/,
+ std::vector<GlobalVector*> const& /*x*/,
+ std::vector<NumLib::LocalToGlobalIndexMap const*> const& /*dof_table*/,
+ std::vector<double>& cache) const
+{
+ unsigned const n_integration_points =
+ _integration_method.getNumberOfPoints();
+
+ cache.clear();
+ auto cache_matrix = MathLib::createZeroedMatrix<
+ Eigen::Matrix<double, GlobalDim, Eigen::Dynamic, Eigen::RowMajor>>(
+ cache, GlobalDim, n_integration_points);
+
+ for (unsigned ip = 0; ip < n_integration_points; ip++)
+ {
+ cache_matrix.col(ip).noalias() = _ip_data[ip].v_darcy;
+ }
+
+ return cache;
+}
+
+template <typename ShapeFunction, typename IntegrationMethod,
+ unsigned GlobalDim>
+std::vector<double> ThermoRichardsFlowLocalAssembler<
+ ShapeFunction, IntegrationMethod, GlobalDim>::getSaturation() const
+{
+ std::vector<double> result;
+ getIntPtSaturation(0, {}, {}, result);
+ return result;
+}
+
+template <typename ShapeFunction, typename IntegrationMethod,
+ unsigned GlobalDim>
+std::vector<double> const&
+ThermoRichardsFlowLocalAssembler<ShapeFunction, IntegrationMethod, GlobalDim>::
+ getIntPtSaturation(
+ const double /*t*/,
+ std::vector<GlobalVector*> const& /*x*/,
+ std::vector<NumLib::LocalToGlobalIndexMap const*> const& /*dof_table*/,
+ std::vector<double>& cache) const
+{
+ return ProcessLib::getIntegrationPointScalarData(
+ _ip_data, &IpData::saturation, cache);
+}
+
+template <typename ShapeFunction, typename IntegrationMethod,
+ unsigned GlobalDim>
+std::vector<double> ThermoRichardsFlowLocalAssembler<
+ ShapeFunction, IntegrationMethod, GlobalDim>::getPorosity() const
+{
+ std::vector<double> result;
+ getIntPtPorosity(0, {}, {}, result);
+ return result;
+}
+
+template <typename ShapeFunction, typename IntegrationMethod,
+ unsigned GlobalDim>
+std::vector<double> const&
+ThermoRichardsFlowLocalAssembler<ShapeFunction, IntegrationMethod, GlobalDim>::
+ getIntPtPorosity(
+ const double /*t*/,
+ std::vector<GlobalVector*> const& /*x*/,
+ std::vector<NumLib::LocalToGlobalIndexMap const*> const& /*dof_table*/,
+ std::vector<double>& cache) const
+{
+ return ProcessLib::getIntegrationPointScalarData(_ip_data,
+ &IpData::porosity, cache);
+}
+
+template <typename ShapeFunction, typename IntegrationMethod,
+ unsigned GlobalDim>
+std::vector<double> const&
+ThermoRichardsFlowLocalAssembler<ShapeFunction, IntegrationMethod, GlobalDim>::
+ getIntPtDryDensitySolid(
+ const double /*t*/,
+ std::vector<GlobalVector*> const& /*x*/,
+ std::vector<NumLib::LocalToGlobalIndexMap const*> const& /*dof_table*/,
+ std::vector<double>& cache) const
+{
+ return ProcessLib::getIntegrationPointScalarData(
+ _ip_data, &IpData::dry_density_solid, cache);
+}
+
+template <typename ShapeFunction, typename IntegrationMethod,
+ unsigned GlobalDim>
+void ThermoRichardsFlowLocalAssembler<ShapeFunction, IntegrationMethod,
+ GlobalDim>::
+ computeSecondaryVariableConcrete(double const t, double const dt,
+ Eigen::VectorXd const& local_x,
+ Eigen::VectorXd const& local_x_dot)
+{
+ auto const T =
+ local_x.template segment<temperature_size>(temperature_index);
+
+ auto const T_dot =
+ local_x_dot.template segment<temperature_size>(temperature_index);
+
+ auto const p_L = local_x.template segment<pressure_size>(pressure_index);
+
+ auto p_L_dot = local_x_dot.template segment<pressure_size>(pressure_index);
+
+ auto const& medium = *_process_data.media_map->getMedium(_element.getID());
+ auto const& liquid_phase = medium.phase("AqueousLiquid");
+ auto const& solid_phase = medium.phase("Solid");
+ MPL::VariableArray variables;
+ MPL::VariableArray variables_prev;
+
+ ParameterLib::SpatialPosition x_position;
+ x_position.setElementID(_element.getID());
+
+ unsigned const n_integration_points =
+ _integration_method.getNumberOfPoints();
+
+ double saturation_avg = 0;
+ double porosity_avg = 0;
+
+ for (unsigned ip = 0; ip < n_integration_points; ip++)
+ {
+ x_position.setIntegrationPoint(ip);
+ auto const& N = _ip_data[ip].N;
+
+ double T_ip;
+ NumLib::shapeFunctionInterpolate(T, N, T_ip);
+ double T_dot_ip;
+ NumLib::shapeFunctionInterpolate(T_dot, N, T_dot_ip);
+
+ double p_cap_ip;
+ NumLib::shapeFunctionInterpolate(-p_L, N, p_cap_ip);
+
+ double p_cap_dot_ip;
+ NumLib::shapeFunctionInterpolate(-p_L_dot, N, p_cap_dot_ip);
+
+ variables[static_cast<int>(MPL::Variable::capillary_pressure)] =
+ p_cap_ip;
+ variables[static_cast<int>(MPL::Variable::phase_pressure)] = -p_cap_ip;
+
+ variables[static_cast<int>(MPL::Variable::temperature)] = T_ip;
+
+ auto& S_L = _ip_data[ip].saturation;
+ auto const S_L_prev = _ip_data[ip].saturation_prev;
+ S_L = medium[MPL::PropertyType::saturation]
+ .template value<double>(variables, x_position, t, dt);
+ variables[static_cast<int>(MPL::Variable::liquid_saturation)] = S_L;
+ variables_prev[static_cast<int>(MPL::Variable::liquid_saturation)] =
+ S_L_prev;
+
+ auto chi_S_L = S_L;
+ auto chi_S_L_prev = S_L_prev;
+ if (medium.hasProperty(MPL::PropertyType::bishops_effective_stress))
+ {
+ auto const chi = [&medium, x_position, t, dt](double const S_L) {
+ MPL::VariableArray variables;
+ variables[static_cast<int>(MPL::Variable::liquid_saturation)] =
+ S_L;
+ return medium[MPL::PropertyType::bishops_effective_stress]
+ .template value<double>(variables, x_position, t, dt);
+ };
+ chi_S_L = chi(S_L);
+ chi_S_L_prev = chi(S_L_prev);
+ }
+ variables[static_cast<int>(MPL::Variable::effective_pore_pressure)] =
+ -chi_S_L * p_cap_ip;
+ variables_prev[static_cast<int>(
+ MPL::Variable::effective_pore_pressure)] =
+ -chi_S_L_prev * (p_cap_ip - p_cap_dot_ip * dt);
+
+ auto const alpha =
+ medium[MPL::PropertyType::biot_coefficient]
+ .template value<double>(variables, x_position, t, dt);
+
+ auto& solid_elasticity = *_process_data.simplified_elasticity;
+ auto const beta_S =
+ solid_elasticity.bulkCompressibilityFromYoungsModulus(
+ solid_phase, variables, x_position, t, dt);
+ auto const beta_SR = (1 - alpha) * beta_S;
+ variables[static_cast<int>(MPL::Variable::grain_compressibility)] =
+ beta_SR;
+
+ auto& phi = _ip_data[ip].porosity;
+ { // Porosity update
+ variables_prev[static_cast<int>(MPL::Variable::porosity)] =
+ _ip_data[ip].porosity_prev;
+ phi = medium[MPL::PropertyType::porosity]
+ .template value<double>(variables, variables_prev,
+ x_position, t, dt);
+ variables[static_cast<int>(MPL::Variable::porosity)] = phi;
+ }
+
+ auto const mu =
+ liquid_phase[MPL::PropertyType::viscosity]
+ .template value<double>(variables, x_position, t, dt);
+ auto const rho_LR =
+ liquid_phase[MPL::PropertyType::density]
+ .template value<double>(variables, x_position, t, dt);
+
+ auto const K_intrinsic = MPL::formEigenTensor<GlobalDim>(
+ medium[MPL::PropertyType::permeability]
+ .value(variables, x_position, t, dt));
+
+ double const k_rel =
+ medium[MPL::PropertyType::relative_permeability]
+ .template value<double>(variables, x_position, t, dt);
+
+ GlobalDimMatrixType const K_over_mu = k_rel * K_intrinsic / mu;
+
+ auto const rho_SR =
+ solid_phase[MPL::PropertyType::density]
+ .template value<double>(variables, x_position, t, dt);
+ _ip_data[ip].dry_density_solid = (1 - phi) * rho_SR;
+
+ auto const& b = _process_data.specific_body_force;
+
+ // Compute the velocity
+ auto const& dNdx = _ip_data[ip].dNdx;
+ _ip_data[ip].v_darcy.noalias() =
+ -K_over_mu * dNdx * p_L + rho_LR * K_over_mu * b;
+
+ saturation_avg += S_L;
+ porosity_avg += phi;
+ }
+ saturation_avg /= n_integration_points;
+ porosity_avg /= n_integration_points;
+
+ (*_process_data.element_saturation)[_element.getID()] = saturation_avg;
+ (*_process_data.element_porosity)[_element.getID()] = porosity_avg;
+}
+
+template <typename ShapeFunction, typename IntegrationMethod,
+ unsigned GlobalDim>
+unsigned ThermoRichardsFlowLocalAssembler<
+ ShapeFunction, IntegrationMethod, GlobalDim>::getNumberOfIntegrationPoints()
+ const
+{
+ return _integration_method.getNumberOfPoints();
+}
+
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowFEM.h b/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowFEM.h
new file mode 100644
index 0000000000000000000000000000000000000000..9330d99849bef86c9731e104f197ad3319fdfd65
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowFEM.h
@@ -0,0 +1,172 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ *
+ */
+
+#pragma once
+
+#include <memory>
+#include <vector>
+
+#include "IntegrationPointData.h"
+#include "LocalAssemblerInterface.h"
+#include "MaterialLib/SolidModels/LinearElasticIsotropic.h"
+#include "NumLib/DOF/DOFTableUtil.h"
+#include "NumLib/Fem/InitShapeMatrices.h"
+#include "NumLib/Fem/ShapeMatrixPolicy.h"
+#include "ParameterLib/Parameter.h"
+#include "ProcessLib/Deformation/BMatrixPolicy.h"
+#include "ProcessLib/Deformation/LinearBMatrix.h"
+#include "ProcessLib/LocalAssemblerTraits.h"
+#include "ThermoRichardsFlowProcessData.h"
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+namespace MPL = MaterialPropertyLib;
+
+template <typename ShapeFunction, typename IntegrationMethod,
+ unsigned GlobalDim>
+class ThermoRichardsFlowLocalAssembler : public LocalAssemblerInterface
+{
+public:
+ // Note: temperature variable uses the same shape functions as that are used
+ // by pressure variable.
+ using ShapeMatricesType = ShapeMatrixPolicyType<ShapeFunction, GlobalDim>;
+
+ using GlobalDimMatrixType = typename ShapeMatricesType::GlobalDimMatrixType;
+ using GlobalDimVectorType = typename ShapeMatricesType::GlobalDimVectorType;
+
+ using IpData = IntegrationPointData<ShapeMatricesType>;
+
+ ThermoRichardsFlowLocalAssembler(ThermoRichardsFlowLocalAssembler const&) =
+ delete;
+ ThermoRichardsFlowLocalAssembler(ThermoRichardsFlowLocalAssembler&&) =
+ delete;
+
+ ThermoRichardsFlowLocalAssembler(
+ MeshLib::Element const& e,
+ std::size_t const /*local_matrix_size*/,
+ bool const is_axially_symmetric,
+ unsigned const integration_order,
+ ThermoRichardsFlowProcessData& process_data);
+
+ /// \return the number of read integration points.
+ std::size_t setIPDataInitialConditions(
+ std::string const& name,
+ double const* values,
+ int const integration_order) override;
+
+ void setInitialConditionsConcrete(std::vector<double> const& local_x,
+ double const t,
+ bool const /*use_monolithic_scheme*/,
+ int const /*process_id*/) override;
+
+ void assembleWithJacobian(double const t, double const dt,
+ std::vector<double> const& local_x,
+ std::vector<double> const& local_xdot,
+ const double /*dxdot_dx*/, const double /*dx_dx*/,
+ std::vector<double>& /*local_M_data*/,
+ std::vector<double>& /*local_K_data*/,
+ std::vector<double>& local_rhs_data,
+ std::vector<double>& local_Jac_data) override;
+
+ void assemble(double const t, double const dt,
+ std::vector<double> const& local_x,
+ std::vector<double> const& local_xdot,
+ std::vector<double>& local_M_data,
+ std::vector<double>& local_K_data,
+ std::vector<double>& local_rhs_data) override;
+
+ void initializeConcrete() override
+ {
+ unsigned const n_integration_points =
+ _integration_method.getNumberOfPoints();
+
+ for (unsigned ip = 0; ip < n_integration_points; ip++)
+ {
+ auto& ip_data = _ip_data[ip];
+ ip_data.pushBackState();
+ }
+ }
+
+ void postTimestepConcrete(Eigen::VectorXd const& /*local_x*/,
+ double const /*t*/,
+ double const /*dt*/) override
+ {
+ unsigned const n_integration_points =
+ _integration_method.getNumberOfPoints();
+
+ for (unsigned ip = 0; ip < n_integration_points; ip++)
+ {
+ _ip_data[ip].pushBackState();
+ }
+ }
+
+ void computeSecondaryVariableConcrete(
+ double const t, double const dt, Eigen::VectorXd const& local_x,
+ Eigen::VectorXd const& local_x_dot) override;
+
+ Eigen::Map<const Eigen::RowVectorXd> getShapeMatrix(
+ const unsigned integration_point) const override
+ {
+ auto const& N = _ip_data[integration_point].N;
+
+ // assumes N is stored contiguously in memory
+ return Eigen::Map<const Eigen::RowVectorXd>(N.data(), N.size());
+ }
+
+ std::vector<double> const& getIntPtDarcyVelocity(
+ const double t,
+ std::vector<GlobalVector*> const& x,
+ std::vector<NumLib::LocalToGlobalIndexMap const*> const& dof_table,
+ std::vector<double>& cache) const override;
+
+ std::vector<double> getSaturation() const override;
+ std::vector<double> const& getIntPtSaturation(
+ const double t,
+ std::vector<GlobalVector*> const& x,
+ std::vector<NumLib::LocalToGlobalIndexMap const*> const& dof_table,
+ std::vector<double>& cache) const override;
+
+ std::vector<double> getPorosity() const override;
+ std::vector<double> const& getIntPtPorosity(
+ const double t,
+ std::vector<GlobalVector*> const& x,
+ std::vector<NumLib::LocalToGlobalIndexMap const*> const& dof_table,
+ std::vector<double>& cache) const override;
+
+ std::vector<double> const& getIntPtDryDensitySolid(
+ const double t,
+ std::vector<GlobalVector*> const& x,
+ std::vector<NumLib::LocalToGlobalIndexMap const*> const& dof_table,
+ std::vector<double>& cache) const override;
+
+private:
+ unsigned getNumberOfIntegrationPoints() const override;
+
+private:
+ ThermoRichardsFlowProcessData& _process_data;
+
+ std::vector<IpData, Eigen::aligned_allocator<IpData>> _ip_data;
+
+ IntegrationMethod _integration_method;
+ MeshLib::Element const& _element;
+ bool const _is_axially_symmetric;
+
+ static const int temperature_index = 0;
+ static const int temperature_size = ShapeFunction::NPOINTS;
+ static const int pressure_index = temperature_size;
+ static const int pressure_size = ShapeFunction::NPOINTS;
+};
+
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
+
+#include "ThermoRichardsFlowFEM-impl.h"
diff --git a/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowProcess.cpp b/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowProcess.cpp
new file mode 100644
index 0000000000000000000000000000000000000000..7aca7870df0b6e15e37abf0c18125484f07b4971
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowProcess.cpp
@@ -0,0 +1,305 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ *
+ */
+
+#include "ThermoRichardsFlowProcess.h"
+
+#include <cassert>
+
+#include "BaseLib/Error.h"
+#include "MeshLib/Elements/Utils.h"
+#include "NumLib/DOF/ComputeSparsityPattern.h"
+#include "ProcessLib/Process.h"
+#include "ProcessLib/Utils/CreateLocalAssemblers.h"
+#include "ThermoRichardsFlowFEM.h"
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+ThermoRichardsFlowProcess::ThermoRichardsFlowProcess(
+ std::string name,
+ MeshLib::Mesh& mesh,
+ std::unique_ptr<ProcessLib::AbstractJacobianAssembler>&& jacobian_assembler,
+ std::vector<std::unique_ptr<ParameterLib::ParameterBase>> const& parameters,
+ unsigned const integration_order,
+ std::vector<std::vector<std::reference_wrapper<ProcessVariable>>>&&
+ process_variables,
+ ThermoRichardsFlowProcessData&& process_data,
+ SecondaryVariableCollection&& secondary_variables,
+ bool const use_monolithic_scheme)
+ : Process(std::move(name), mesh, std::move(jacobian_assembler), parameters,
+ integration_order, std::move(process_variables),
+ std::move(secondary_variables), use_monolithic_scheme),
+ _process_data(std::move(process_data))
+{
+ _heat_flux = MeshLib::getOrCreateMeshProperty<double>(
+ mesh, "HeatFlux", MeshLib::MeshItemType::Node, 1);
+
+ _hydraulic_flow = MeshLib::getOrCreateMeshProperty<double>(
+ mesh, "HydraulicFlow", MeshLib::MeshItemType::Node, 1);
+
+ // TODO (naumov) remove ip suffix. Probably needs modification of the mesh
+ // properties, s.t. there is no "overlapping" with cell/point data.
+ // See getOrCreateMeshProperty.
+ _integration_point_writer.emplace_back(
+ std::make_unique<IntegrationPointWriter>(
+ "saturation_ip", 1 /*n components*/, integration_order, [this]() {
+ // Result containing integration point data for each local
+ // assembler.
+ std::vector<std::vector<double>> result;
+ result.resize(_local_assemblers.size());
+
+ for (std::size_t i = 0; i < _local_assemblers.size(); ++i)
+ {
+ auto const& local_asm = *_local_assemblers[i];
+ result[i] = local_asm.getSaturation();
+ }
+
+ return result;
+ }));
+
+ _integration_point_writer.emplace_back(
+ std::make_unique<IntegrationPointWriter>(
+ "porosity_ip", 1 /*n components*/, integration_order, [this]() {
+ // Result containing integration point data for each local
+ // assembler.
+ std::vector<std::vector<double>> result;
+ result.resize(_local_assemblers.size());
+
+ for (std::size_t i = 0; i < _local_assemblers.size(); ++i)
+ {
+ auto const& local_asm = *_local_assemblers[i];
+ result[i] = local_asm.getPorosity();
+ }
+
+ return result;
+ }));
+}
+
+void ThermoRichardsFlowProcess::initializeConcreteProcess(
+ NumLib::LocalToGlobalIndexMap const& dof_table,
+ MeshLib::Mesh const& mesh,
+ unsigned const integration_order)
+{
+ using nlohmann::json;
+
+ const int process_id = 0;
+ const int variable_id = 0;
+ ProcessLib::createLocalAssemblers<ThermoRichardsFlowLocalAssembler>(
+ mesh.getDimension(), mesh.getElements(), dof_table,
+ getProcessVariables(process_id)[variable_id]
+ .get()
+ .getShapeFunctionOrder(),
+ _local_assemblers, mesh.isAxiallySymmetric(), integration_order,
+ _process_data);
+
+ auto add_secondary_variable = [&](std::string const& name,
+ int const num_components,
+ auto get_ip_values_function) {
+ _secondary_variables.addSecondaryVariable(
+ name,
+ makeExtrapolator(num_components, getExtrapolator(),
+ _local_assemblers,
+ std::move(get_ip_values_function)));
+ };
+
+ add_secondary_variable("velocity", mesh.getDimension(),
+ &LocalAssemblerIF::getIntPtDarcyVelocity);
+
+ add_secondary_variable("saturation", 1,
+ &LocalAssemblerIF::getIntPtSaturation);
+
+ add_secondary_variable("porosity", 1, &LocalAssemblerIF::getIntPtPorosity);
+
+ add_secondary_variable("dry_density_solid", 1,
+ &LocalAssemblerIF::getIntPtDryDensitySolid);
+
+ _process_data.element_saturation = MeshLib::getOrCreateMeshProperty<double>(
+ const_cast<MeshLib::Mesh&>(mesh), "saturation_avg",
+ MeshLib::MeshItemType::Cell, 1);
+
+ _process_data.element_porosity = MeshLib::getOrCreateMeshProperty<double>(
+ const_cast<MeshLib::Mesh&>(mesh), "porosity_avg",
+ MeshLib::MeshItemType::Cell, 1);
+
+ // Set initial conditions for integration point data.
+ for (auto const& ip_writer : _integration_point_writer)
+ {
+ // Find the mesh property with integration point writer's name.
+ auto const& name = ip_writer->name();
+ if (!mesh.getProperties().existsPropertyVector<double>(name))
+ {
+ continue;
+ }
+ auto const& mesh_property =
+ *mesh.getProperties().template getPropertyVector<double>(name);
+
+ // The mesh property must be defined on integration points.
+ if (mesh_property.getMeshItemType() !=
+ MeshLib::MeshItemType::IntegrationPoint)
+ {
+ continue;
+ }
+
+ auto const ip_meta_data = getIntegrationPointMetaData(mesh, name);
+
+ // Check the number of components.
+ if (ip_meta_data.n_components !=
+ mesh_property.getNumberOfGlobalComponents())
+ {
+ OGS_FATAL(
+ "Different number of components in meta data ({:d}) than in "
+ "the integration point field data for '{:s}': {:d}.",
+ ip_meta_data.n_components, name,
+ mesh_property.getNumberOfGlobalComponents());
+ }
+
+ // Now we have a properly named vtk's field data array and the
+ // corresponding meta data.
+ std::size_t position = 0;
+ for (auto& local_asm : _local_assemblers)
+ {
+ std::size_t const integration_points_read =
+ local_asm->setIPDataInitialConditions(
+ name, &mesh_property[position],
+ ip_meta_data.integration_order);
+ if (integration_points_read == 0)
+ {
+ OGS_FATAL(
+ "No integration points read in the integration point "
+ "initial conditions set function.");
+ }
+ position += integration_points_read * ip_meta_data.n_components;
+ }
+ }
+
+ // Initialize local assemblers after all variables have been set.
+ GlobalExecutor::executeMemberOnDereferenced(&LocalAssemblerIF::initialize,
+ _local_assemblers,
+ *_local_to_global_index_map);
+}
+
+void ThermoRichardsFlowProcess::setInitialConditionsConcreteProcess(
+ std::vector<GlobalVector*>& x, double const t, int const process_id)
+{
+ if (process_id != 0)
+ {
+ return;
+ }
+ DBUG("SetInitialConditions ThermoRichardsFlowProcess.");
+
+ GlobalExecutor::executeMemberOnDereferenced(
+ &LocalAssemblerIF::setInitialConditions, _local_assemblers,
+ *_local_to_global_index_map, *x[process_id], t, _use_monolithic_scheme,
+ process_id);
+}
+
+void ThermoRichardsFlowProcess::assembleConcreteProcess(
+ const double t, double const dt,
+ std::vector<GlobalVector*> const& x,
+ std::vector<GlobalVector*> const& xdot, int const process_id,
+ GlobalMatrix& M, GlobalMatrix& K, GlobalVector& b)
+{
+ DBUG("Assemble the equations for ThermoRichardsFlowProcess.");
+
+ std::vector<std::reference_wrapper<NumLib::LocalToGlobalIndexMap>>
+ dof_table = {std::ref(*_local_to_global_index_map)};
+ ProcessLib::ProcessVariable const& pv = getProcessVariables(process_id)[0];
+
+ // Call global assembler for each local assembly item.
+ GlobalExecutor::executeSelectedMemberDereferenced(
+ _global_assembler, &VectorMatrixAssembler::assemble, _local_assemblers,
+ pv.getActiveElementIDs(), dof_table, t, dt, x, xdot, process_id, M, K,
+ b);
+}
+
+void ThermoRichardsFlowProcess::assembleWithJacobianConcreteProcess(
+ const double t, double const dt, std::vector<GlobalVector*> const& x,
+ std::vector<GlobalVector*> const& xdot, const double dxdot_dx,
+ const double dx_dx, int const process_id, GlobalMatrix& M, GlobalMatrix& K,
+ GlobalVector& b, GlobalMatrix& Jac)
+{
+ std::vector<std::reference_wrapper<NumLib::LocalToGlobalIndexMap>>
+ dof_tables;
+
+ DBUG(
+ "Assemble the Jacobian of ThermoRichardsFlow for the monolithic "
+ "scheme.");
+ dof_tables.emplace_back(*_local_to_global_index_map);
+
+ ProcessLib::ProcessVariable const& pv = getProcessVariables(process_id)[0];
+
+ GlobalExecutor::executeSelectedMemberDereferenced(
+ _global_assembler, &VectorMatrixAssembler::assembleWithJacobian,
+ _local_assemblers, pv.getActiveElementIDs(), dof_tables, t, dt, x, xdot,
+ dxdot_dx, dx_dx, process_id, M, K, b, Jac);
+
+ auto copyRhs = [&](int const variable_id, auto& output_vector) {
+ transformVariableFromGlobalVector(b, variable_id, dof_tables[0],
+ output_vector, std::negate<double>());
+ };
+
+ copyRhs(0, *_heat_flux);
+ copyRhs(1, *_hydraulic_flow);
+}
+
+void ThermoRichardsFlowProcess::postTimestepConcreteProcess(
+ std::vector<GlobalVector*> const& x, double const t, double const dt,
+ const int process_id)
+{
+ if (process_id != 0)
+ {
+ return;
+ }
+
+ DBUG("PostTimestep ThermoRichardsFlowProcess.");
+
+ auto const dof_tables = getDOFTables(x.size());
+
+ ProcessLib::ProcessVariable const& pv = getProcessVariables(process_id)[0];
+ GlobalExecutor::executeSelectedMemberOnDereferenced(
+ &LocalAssemblerIF::postTimestep, _local_assemblers,
+ pv.getActiveElementIDs(), dof_tables, x, t, dt);
+}
+
+void ThermoRichardsFlowProcess::computeSecondaryVariableConcrete(
+ const double t, const double dt, std::vector<GlobalVector*> const& x,
+ GlobalVector const& x_dot, int const process_id)
+{
+ if (process_id != 0)
+ {
+ return;
+ }
+ DBUG(
+ "Compute the secondary variables for "
+ "ThermoRichardsFlowProcess.");
+ auto const dof_tables = getDOFTables(x.size());
+ ProcessLib::ProcessVariable const& pv = getProcessVariables(process_id)[0];
+
+ GlobalExecutor::executeSelectedMemberOnDereferenced(
+ &LocalAssemblerIF::computeSecondaryVariable, _local_assemblers,
+ pv.getActiveElementIDs(), dof_tables, t, dt, x, x_dot, process_id);
+}
+
+
+std::vector<NumLib::LocalToGlobalIndexMap const*>
+ThermoRichardsFlowProcess::getDOFTables(
+ int const number_of_processes) const
+{
+ std::vector<NumLib::LocalToGlobalIndexMap const*> dof_tables;
+ dof_tables.reserve(number_of_processes);
+ std::generate_n(std::back_inserter(dof_tables), number_of_processes,
+ [&]() { return _local_to_global_index_map.get(); });
+ return dof_tables;
+}
+
+
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowProcess.h b/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowProcess.h
new file mode 100644
index 0000000000000000000000000000000000000000..ed5b3a48809cb2f8b5aec910c03f994cae749e73
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowProcess.h
@@ -0,0 +1,156 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ *
+ */
+
+#pragma once
+
+#include "LocalAssemblerInterface.h"
+#include "ProcessLib/Process.h"
+#include "ThermoRichardsFlowProcessData.h"
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+/**
+ * \brief Global assembler for the monolithic scheme of the non-isothermal
+ * Richards flow.
+ *
+ * <b>Governing equations without vapor diffusion</b>
+ *
+ * The energy balance equation is given by
+ * \f[
+ * (\rho c_p)^{eff}\dot T -
+ * \nabla (\mathbf{k}_T^{eff} \nabla T)+\rho^l c_p^l \nabla T \cdot
+ * \mathbf{v}^l
+ * = Q_T
+ * \f]
+ * with\f$T\f$ the temperature, \f$(\rho c_p)^{eff}\f$ the effective
+ * volumetric heat
+ * capacity, \f$\mathbf{k}_T^{eff} \f$
+ * the effective thermal conductivity, \f$\rho^l\f$ the density of liquid,
+ * \f$c_p^l\f$ the specific heat capacity of liquid, \f$\mathbf{v}^l\f$ the
+ * liquid velocity, and \f$Q_T\f$ the point heat source. The effective
+ * volumetric heat can be considered as a composite of the contributions of
+ * solid phase and the liquid phase as
+ * \f[
+ * (\rho c_p)^{eff} = (1-\phi) \rho^s c_p^s + S^l \phi \rho^l c_p^l
+ * \f]
+ * with \f$\phi\f$ the porosity, \f$S^l\f$ the liquid saturation, \f$\rho^s \f$
+ * the solid density, and \f$c_p^s\f$ the specific heat capacity of solid.
+ * Similarly, the effective thermal conductivity is given by
+ * \f[
+ * \mathbf{k}_T^{eff} = (1-\phi) \mathbf{k}_T^s + S^l \phi k_T^l \mathbf I
+ * \f]
+ * where \f$\mathbf{k}_T^s\f$ is the thermal conductivity tensor of solid, \f$
+ * k_T^l\f$ is the thermal conductivity of liquid, and \f$\mathbf I\f$ is the
+ * identity tensor.
+ *
+ * The mass balance equation is given by
+ * \f{eqnarray*}{
+ * \left(S^l\beta - \phi\frac{\partial S}{\partial p_c}\right) \rho^l\dot p
+ * - S \left( \frac{\partial \rho^l}{\partial T}
+ * +\rho^l(\alpha_B -S)
+ * \alpha_T^s
+ * \right)\dot T\\
+ * +\nabla (\rho^l \mathbf{v}^l) + S \alpha_B \rho^l \nabla \cdot \dot {\mathbf
+ * u}= Q_H
+ * \f}
+ * where \f$p\f$ is the pore pressure, \f$p_c\f$ is the
+ * capillary pressure, which is \f$-p\f$ under the single phase assumption,
+ * \f$\beta\f$ is a composite coefficient by the liquid compressibility and
+ * solid compressibility, \f$\alpha_B\f$ is the Biot's constant,
+ * \f$\alpha_T^s\f$ is the linear thermal expansivity of solid, \f$Q_H\f$
+ * is the point source or sink term, \f$H(S-1)\f$ is the Heaviside function, and
+ * \f$ \mathbf u\f$ is the displacement. While this process does not contain a fully
+ * mechanical coupling, simplfied expressions can be given to approximate the latter
+ * term under certain stress conditions.
+ * The liquid velocity \f$\mathbf{v}^l\f$ is
+ * described by the Darcy's law as
+ * \f[
+ * \mathbf{v}^l=-\frac{{\mathbf k} k_{ref}}{\mu} (\nabla p - \rho^l \mathbf g)
+ * \f]
+ * with \f${\mathbf k}\f$ the intrinsic permeability, \f$k_{ref}\f$ the relative
+ * permeability, \f$\mathbf g\f$ the gravitational force.
+ */
+class ThermoRichardsFlowProcess final : public Process
+{
+public:
+ ThermoRichardsFlowProcess(
+ std::string name,
+ MeshLib::Mesh& mesh,
+ std::unique_ptr<ProcessLib::AbstractJacobianAssembler>&&
+ jacobian_assembler,
+ std::vector<std::unique_ptr<ParameterLib::ParameterBase>> const&
+ parameters,
+ unsigned const integration_order,
+ std::vector<std::vector<std::reference_wrapper<ProcessVariable>>>&&
+ process_variables,
+ ThermoRichardsFlowProcessData&& process_data,
+ SecondaryVariableCollection&& secondary_variables,
+ bool const use_monolithic_scheme);
+
+ //! \name ODESystem interface
+ //! @{
+
+ bool isLinear() const override { return false; }
+ //! @}
+
+private:
+ using LocalAssemblerIF = LocalAssemblerInterface;
+
+ void initializeConcreteProcess(
+ NumLib::LocalToGlobalIndexMap const& dof_table,
+ MeshLib::Mesh const& mesh,
+ unsigned const integration_order) override;
+
+ void setInitialConditionsConcreteProcess(std::vector<GlobalVector*>& x,
+ double const t,
+ int const /*process_id*/) override;
+
+ void assembleConcreteProcess(const double t, double const dt,
+ std::vector<GlobalVector*> const& x,
+ std::vector<GlobalVector*> const& xdot,
+ int const process_id, GlobalMatrix& M,
+ GlobalMatrix& K, GlobalVector& b) override;
+
+ void assembleWithJacobianConcreteProcess(
+ const double t, double const dt, std::vector<GlobalVector*> const& x,
+ std::vector<GlobalVector*> const& xdot, const double dxdot_dx,
+ const double dx_dx, int const process_id, GlobalMatrix& M,
+ GlobalMatrix& K, GlobalVector& b, GlobalMatrix& Jac) override;
+
+ void postTimestepConcreteProcess(std::vector<GlobalVector*> const& x,
+ double const t, double const dt,
+ const int process_id) override;
+
+private:
+ std::vector<MeshLib::Node*> _base_nodes;
+ std::unique_ptr<MeshLib::MeshSubset const> _mesh_subset_base_nodes;
+ ThermoRichardsFlowProcessData _process_data;
+
+ std::vector<std::unique_ptr<LocalAssemblerIF>> _local_assemblers;
+
+ /// Sparsity pattern for the flow equation, and it is initialized only if
+ /// the staggered scheme is used.
+ GlobalSparsityPattern _sparsity_pattern_with_linear_element;
+
+ void computeSecondaryVariableConcrete(double const t, double const dt,
+ std::vector<GlobalVector*> const& x,
+ GlobalVector const& x_dot,
+ int const process_id) override;
+ std::vector<NumLib::LocalToGlobalIndexMap const*> getDOFTables(
+ const int number_of_processes) const;
+
+ MeshLib::PropertyVector<double>* _heat_flux = nullptr;
+ MeshLib::PropertyVector<double>* _hydraulic_flow = nullptr;
+};
+
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowProcessData.h b/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowProcessData.h
new file mode 100644
index 0000000000000000000000000000000000000000..a355697363e64351f62957ac4ae9bca8788e3d55
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/ThermoRichardsFlowProcessData.h
@@ -0,0 +1,53 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ *
+ */
+
+#pragma once
+
+#include <Eigen/Dense>
+#include <memory>
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+struct SimplifiedElasticityModel;
+}
+}
+
+namespace MaterialPropertyLib
+{
+class MaterialSpatialDistributionMap;
+}
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+struct ThermoRichardsFlowProcessData
+{
+ std::unique_ptr<MaterialPropertyLib::MaterialSpatialDistributionMap>
+ media_map = nullptr;
+
+ /// Specific body forces applied to solid and fluid.
+ /// It is usually used to apply gravitational forces.
+ /// A vector of global mesh dimension's length.
+ Eigen::VectorXd const specific_body_force;
+
+ bool const apply_mass_lumping;
+ std::unique_ptr<SimplifiedElasticityModel> simplified_elasticity = nullptr;
+
+ MeshLib::PropertyVector<double>* element_saturation = nullptr;
+ MeshLib::PropertyVector<double>* element_porosity = nullptr;
+
+ EIGEN_MAKE_ALIGNED_OPERATOR_NEW;
+};
+
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/ProcessLib/ThermoRichardsFlow/UniaxialElasticityModel.h b/ProcessLib/ThermoRichardsFlow/UniaxialElasticityModel.h
new file mode 100644
index 0000000000000000000000000000000000000000..c9dd165da1f70a2d4c815df5856c9b8a23f70d89
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/UniaxialElasticityModel.h
@@ -0,0 +1,77 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ *
+ * Created on August 14, 2020, 10:56 AM
+ */
+
+#pragma once
+
+#include "SimplifiedElasticityModel.h"
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+struct UniaxialElasticityModel : SimplifiedElasticityModel
+{
+ UniaxialElasticityModel()
+ {
+ DBUG("using uniaxial simplified mechanics model");
+ }
+
+ double storageContribution(
+ MaterialPropertyLib::Phase const& solid_phase,
+ MaterialPropertyLib::VariableArray const& variables,
+ ParameterLib::SpatialPosition const& x_position, double const t,
+ double const dt) override
+ {
+ auto const E = MaterialPropertyLib::formEigenVector<3>(
+ solid_phase[MaterialPropertyLib::PropertyType::youngs_modulus]
+ .value(variables, x_position, t, dt));
+ auto const nu = MaterialPropertyLib::formEigenVector<3>(
+ solid_phase[MaterialPropertyLib::PropertyType::poissons_ratio]
+ .value(variables, x_position, t, dt));
+ auto const nu12 = nu[0];
+ auto const nu23 = nu[1];
+ auto const nu13 = nu[2];
+ auto const nu21 = nu12 * E[1] / E[0];
+ auto const nu32 = nu23 * E[2] / E[1];
+ auto const nu31 = nu13 * E[2] / E[0];
+ auto const D = 1 - nu12 * nu21 - nu23 * nu32 - nu31 * nu13 -
+ 2 * nu12 * nu23 * nu31;
+ return D / (E[2] * (1 - nu12 * nu21));
+ }
+
+ double thermalExpansivityContribution(
+ Eigen::Matrix<double, 3, 3> const& solid_linear_thermal_expansion_coefficient,
+ MaterialPropertyLib::Phase const& solid_phase,
+ MaterialPropertyLib::VariableArray const& variables,
+ ParameterLib::SpatialPosition const& x_position, double const t,
+ double const dt) override
+ {
+ auto const E = MaterialPropertyLib::formEigenVector<3>(
+ solid_phase[MaterialPropertyLib::PropertyType::youngs_modulus]
+ .value(variables, x_position, t, dt));
+ auto const nu = MaterialPropertyLib::formEigenVector<3>(
+ solid_phase[MaterialPropertyLib::PropertyType::poissons_ratio]
+ .value(variables, x_position, t, dt));
+ auto const nu12 = nu[0];
+ auto const nu23 = nu[1];
+ auto const nu13 = nu[2];
+ auto const nu21 = nu12 * E[1] / E[0];
+ auto const D = (1 - nu12 * nu21);
+ return -(solid_linear_thermal_expansion_coefficient(2, 2) +
+ solid_linear_thermal_expansion_coefficient(0, 0) *
+ (nu13 + nu12 * nu23) / D +
+ solid_linear_thermal_expansion_coefficient(1, 1) *
+ (nu23 + nu13 * nu21) / D);
+ }
+};
+
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/ProcessLib/ThermoRichardsFlow/UserDefinedElasticityModel.h b/ProcessLib/ThermoRichardsFlow/UserDefinedElasticityModel.h
new file mode 100644
index 0000000000000000000000000000000000000000..6e1c72e177e505749f608bd679edec1cf7f09b22
--- /dev/null
+++ b/ProcessLib/ThermoRichardsFlow/UserDefinedElasticityModel.h
@@ -0,0 +1,51 @@
+/**
+ * \file
+ * \copyright
+ * Copyright (c) 2012-2021, OpenGeoSys Community (http://www.opengeosys.org)
+ * Distributed under a Modified BSD License.
+ * See accompanying file LICENSE.txt or
+ * http://www.opengeosys.org/project/license
+ *
+ * Created on August 14, 2020, 10:56 AM
+ */
+
+#pragma once
+
+#include "SimplifiedElasticityModel.h"
+
+namespace ProcessLib
+{
+namespace ThermoRichardsFlow
+{
+struct UserDefinedElasticityModel : SimplifiedElasticityModel
+{
+ UserDefinedElasticityModel()
+ {
+ DBUG("using user defined simplified elasticity model");
+ }
+
+ double storageContribution(
+ MaterialPropertyLib::Phase const& solid_phase,
+ MaterialPropertyLib::VariableArray const& variables,
+ ParameterLib::SpatialPosition const& x_position, double const t,
+ double const dt) override
+ {
+ return solid_phase[MaterialPropertyLib::PropertyType::storage_contribution]
+ .template value<double>(variables, x_position, t, dt);
+ }
+ double thermalExpansivityContribution(
+ Eigen::Matrix<double, 3,
+ 3> const& /*solid_linear_thermal_expansion_coefficient*/,
+ MaterialPropertyLib::Phase const& solid_phase,
+ MaterialPropertyLib::VariableArray const& variables,
+ ParameterLib::SpatialPosition const& x_position, double const t,
+ double const dt) override
+ {
+ return solid_phase[MaterialPropertyLib::PropertyType::
+ thermal_expansivity_contribution]
+ .template value<double>(variables, x_position, t, dt);
+ }
+};
+
+} // namespace ThermoRichardsFlow
+} // namespace ProcessLib
diff --git a/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/HT_HeatTransportInStationaryFlow_ts_50_t_50000.000000.vtu b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/HT_HeatTransportInStationaryFlow_ts_50_t_50000.000000.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..333dd61dd0e6871f35bc40f6eeeada856cc3c77f
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/HT_HeatTransportInStationaryFlow_ts_50_t_50000.000000.vtu
@@ -0,0 +1,29 @@
+<?xml version="1.0"?>
+<VTKFile type="UnstructuredGrid" version="1.0" byte_order="LittleEndian" header_type="UInt64" compressor="vtkZLibDataCompressor">
+ <UnstructuredGrid>
+ <FieldData>
+ <DataArray type="Int8" Name="OGS_VERSION" NumberOfTuples="41" format="appended" RangeMin="45" RangeMax="121" offset="0" />
+ </FieldData>
+ <Piece NumberOfPoints="436" NumberOfCells="117" >
+ <PointData>
+ <DataArray type="Float64" Name="darcy_velocity" NumberOfComponents="2" format="appended" RangeMin="9.9999999998e-06" RangeMax="1e-05" offset="112" />
+ <DataArray type="Float64" Name="pressure" format="appended" RangeMin="100000" RangeMax="101000" offset="6660" />
+ <DataArray type="Float64" Name="temperature" format="appended" RangeMin="0.0008596121857" RangeMax="1" offset="8552" />
+ </PointData>
+ <CellData>
+ <DataArray type="Int32" Name="MaterialIDs" format="appended" RangeMin="0" RangeMax="0" offset="11112" />
+ </CellData>
+ <Points>
+ <DataArray type="Float64" Name="Points" NumberOfComponents="3" format="appended" RangeMin="0" RangeMax="1.0049875621" offset="11176" />
+ </Points>
+ <Cells>
+ <DataArray type="Int64" Name="connectivity" format="appended" RangeMin="" RangeMax="" offset="15332" />
+ <DataArray type="Int64" Name="offsets" format="appended" RangeMin="" RangeMax="" offset="17288" />
+ <DataArray type="UInt8" Name="types" format="appended" RangeMin="" RangeMax="" offset="17580" />
+ </Cells>
+ </Piece>
+ </UnstructuredGrid>
+ <AppendedData encoding="base64">
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+ </AppendedData>
+</VTKFile>
diff --git a/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/HeatTransportInStationaryFlow.prj b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/HeatTransportInStationaryFlow.prj
new file mode 100644
index 0000000000000000000000000000000000000000..d4dbcd54df4d1374fe56d93012b9327e908381ef
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/HeatTransportInStationaryFlow.prj
@@ -0,0 +1,257 @@
+<?xml version='1.0' encoding='ISO-8859-1'?>
+<OpenGeoSysProject>
+ <meshes>
+ <mesh>mesh_q.vtu</mesh>
+ <mesh>geometry_left.vtu</mesh>
+ <mesh>geometry_right.vtu</mesh>
+ <mesh>geometry_top.vtu</mesh>
+ <mesh>geometry_bottom.vtu</mesh>
+ </meshes>
+ <processes>
+ <process>
+ <name>HeatTransportInStationaryFlow</name>
+ <type>THERMO_RICHARDS_FLOW</type>
+ <integration_order>4</integration_order>
+ <process_variables>
+ <temperature>temperature</temperature>
+ <pressure>pressure</pressure>
+ </process_variables>
+ <specific_body_force>0 -0.0</specific_body_force>
+ <secondary_variables>
+ <secondary_variable internal_name="velocity" output_name="velocity"/>
+ <secondary_variable internal_name="saturation" output_name="saturation"/>
+ </secondary_variables>
+ </process>
+ </processes>
+ <media>
+ <medium id="0">
+ <phases>
+ <phase>
+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4182</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>0.6</value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>1000</value>
+ </property>
+ <property>
+ <name>viscosity</name>
+ <type>Constant</type>
+ <value>1.0e-3</value>
+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>2850</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>5.0</value>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>6000000</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>relative_permeability</name>
+ <type>Constant</type>
+ <value>1</value>
+ </property>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>1.0</value>
+ </property>
+ <property>
+ <name>saturation</name>
+ <type>Constant</type>
+ <value>1</value>
+ </property>
+ <property>
+ <name>permeability</name>
+ <type>Constant</type>
+ <value>1.e-11</value>
+ </property>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>1.0</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>EffectiveThermalConductivityPorosityMixing</type>
+ </property>
+ </properties>
+ </medium>
+ </media>
+ <time_loop>
+ <processes>
+ <process ref="HeatTransportInStationaryFlow">
+ <nonlinear_solver>basic_newton</nonlinear_solver>
+ <convergence_criterion>
+ <type>PerComponentDeltaX</type>
+ <norm_type>NORM2</norm_type>
+ <abstols>1e-11 1e-8</abstols>
+ </convergence_criterion>
+ <time_discretization>
+ <type>BackwardEuler</type>
+ </time_discretization>
+ <time_stepping>
+ <type>FixedTimeStepping</type>
+ <t_initial> 0.0 </t_initial>
+ <t_end> 5.e+4 </t_end>
+ <timesteps>
+ <pair>
+ <repeat>250</repeat>
+ <delta_t>1000</delta_t>
+ </pair>
+ </timesteps>
+ </time_stepping>
+ </process>
+ </processes>
+ <output>
+ <type>VTK</type>
+ <prefix>HeatTransportInStationaryFlow</prefix>
+ <timesteps>
+ <pair>
+ <repeat> 1 </repeat>
+ <each_steps> 250 </each_steps>
+ </pair>
+ </timesteps>
+ <variables>
+ <variable>temperature</variable>
+ <variable>pressure</variable>
+ <variable>velocity</variable>
+ <variable>saturation</variable>
+ </variables>
+ <suffix>_ts_{:timestep}_t_{:time}</suffix>
+ <fixed_output_times>
+ 50000
+ </fixed_output_times>
+ </output>
+ </time_loop>
+ <parameters>
+ <!-- Mechanics -->
+ <parameter>
+ <name>E</name>
+ <type>Constant</type>
+ <value>1e10</value>
+ </parameter>
+ <parameter>
+ <name>nu</name>
+ <type>Constant</type>
+ <value>.3</value>
+ </parameter>
+ <parameter>
+ <name>T0</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </parameter>
+ <parameter>
+ <name>P0</name>
+ <type>Constant</type>
+ <value>1e+5</value>
+ </parameter>
+ <parameter>
+ <name>p_left</name>
+ <type>Constant</type>
+ <value>1.01e5</value>
+ </parameter>
+ <parameter>
+ <name>p_right</name>
+ <type>Constant</type>
+ <value>1.0e5</value>
+ </parameter>
+ <parameter>
+ <name>T_left</name>
+ <type>Constant</type>
+ <value>1.</value>
+ </parameter>
+ <parameter>
+ <name>displacement0</name>
+ <type>Constant</type>
+ <values>0 0</values>
+ </parameter>
+ <parameter>
+ <name>u0</name>
+ <type>Constant</type>
+ <values>0</values>
+ </parameter>
+ </parameters>
+ <process_variables>
+ <process_variable>
+ <name>temperature</name>
+ <components>1</components>
+ <order>2</order>
+ <initial_condition>T0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <mesh>geometry_left</mesh>
+ <type>Dirichlet</type>
+ <parameter>T_left</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ <process_variable>
+ <name>pressure</name>
+ <components>1</components>
+ <order>2</order>
+ <initial_condition>P0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <mesh>geometry_left</mesh>
+ <type>Dirichlet</type>
+ <parameter>p_left</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>geometry_right</mesh>
+ <type>Dirichlet</type>
+ <parameter>p_right</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ </process_variables>
+ <nonlinear_solvers>
+ <nonlinear_solver>
+ <name>basic_newton</name>
+ <type>Newton</type>
+ <max_iter>50</max_iter>
+ <linear_solver>general_linear_solver</linear_solver>
+ </nonlinear_solver>
+ </nonlinear_solvers>
+ <linear_solvers>
+ <linear_solver>
+ <name>general_linear_solver</name>
+ <eigen>
+ <solver_type>SparseLU</solver_type>
+ <scaling>1</scaling>
+ </eigen>
+ </linear_solver>
+ </linear_solvers>
+</OpenGeoSysProject>
diff --git a/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/HeatTransportInStationaryFlow_lin.prj b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/HeatTransportInStationaryFlow_lin.prj
new file mode 100644
index 0000000000000000000000000000000000000000..4e4af3db59c9efab4bf8713a97e67f6b37574d18
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/HeatTransportInStationaryFlow_lin.prj
@@ -0,0 +1,257 @@
+<?xml version='1.0' encoding='ISO-8859-1'?>
+<OpenGeoSysProject>
+ <meshes>
+ <mesh>mesh.vtu</mesh>
+ <mesh>geometry_left_lin.vtu</mesh>
+ <mesh>geometry_right_lin.vtu</mesh>
+ <mesh>geometry_top_lin.vtu</mesh>
+ <mesh>geometry_bottom_lin.vtu</mesh>
+ </meshes>
+ <processes>
+ <process>
+ <name>HeatTransportInStationaryFlow</name>
+ <type>THERMO_RICHARDS_FLOW</type>
+ <integration_order>2</integration_order>
+ <process_variables>
+ <temperature>temperature</temperature>
+ <pressure>pressure</pressure>
+ </process_variables>
+ <specific_body_force>0 -0.0</specific_body_force>
+ <secondary_variables>
+ <secondary_variable internal_name="velocity" output_name="velocity"/>
+ <secondary_variable internal_name="saturation" output_name="saturation"/>
+ </secondary_variables>
+ </process>
+ </processes>
+ <media>
+ <medium id="0">
+ <phases>
+ <phase>
+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4182</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>0.6</value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>1000</value>
+ </property>
+ <property>
+ <name>viscosity</name>
+ <type>Constant</type>
+ <value>1.0e-3</value>
+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>2850</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>5.0</value>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>6000000</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>relative_permeability</name>
+ <type>Constant</type>
+ <value>1</value>
+ </property>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>1.0</value>
+ </property>
+ <property>
+ <name>saturation</name>
+ <type>Constant</type>
+ <value>1</value>
+ </property>
+ <property>
+ <name>permeability</name>
+ <type>Constant</type>
+ <value>1.e-11</value>
+ </property>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>1.0</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>EffectiveThermalConductivityPorosityMixing</type>
+ </property>
+ </properties>
+ </medium>
+ </media>
+ <time_loop>
+ <processes>
+ <process ref="HeatTransportInStationaryFlow">
+ <nonlinear_solver>basic_newton</nonlinear_solver>
+ <convergence_criterion>
+ <type>PerComponentDeltaX</type>
+ <norm_type>NORM2</norm_type>
+ <abstols>1e-11 1e-8</abstols>
+ </convergence_criterion>
+ <time_discretization>
+ <type>BackwardEuler</type>
+ </time_discretization>
+ <time_stepping>
+ <type>FixedTimeStepping</type>
+ <t_initial> 0.0 </t_initial>
+ <t_end> 5.e+4 </t_end>
+ <timesteps>
+ <pair>
+ <repeat>250</repeat>
+ <delta_t>1000</delta_t>
+ </pair>
+ </timesteps>
+ </time_stepping>
+ </process>
+ </processes>
+ <output>
+ <type>VTK</type>
+ <prefix>HeatTransportInStationaryFlow</prefix>
+ <timesteps>
+ <pair>
+ <repeat> 1 </repeat>
+ <each_steps> 250 </each_steps>
+ </pair>
+ </timesteps>
+ <variables>
+ <variable>temperature</variable>
+ <variable>pressure</variable>
+ <variable>velocity</variable>
+ <variable>saturation</variable>
+ </variables>
+ <suffix>_ts_{:timestep}_t_{:time}</suffix>
+ <fixed_output_times>
+ 50000
+ </fixed_output_times>
+ </output>
+ </time_loop>
+ <parameters>
+ <!-- Mechanics -->
+ <parameter>
+ <name>E</name>
+ <type>Constant</type>
+ <value>1e10</value>
+ </parameter>
+ <parameter>
+ <name>nu</name>
+ <type>Constant</type>
+ <value>.3</value>
+ </parameter>
+ <parameter>
+ <name>T0</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </parameter>
+ <parameter>
+ <name>P0</name>
+ <type>Constant</type>
+ <value>1e+5</value>
+ </parameter>
+ <parameter>
+ <name>p_left</name>
+ <type>Constant</type>
+ <value>1.01e5</value>
+ </parameter>
+ <parameter>
+ <name>p_right</name>
+ <type>Constant</type>
+ <value>1.0e5</value>
+ </parameter>
+ <parameter>
+ <name>T_left</name>
+ <type>Constant</type>
+ <value>1.</value>
+ </parameter>
+ <parameter>
+ <name>displacement0</name>
+ <type>Constant</type>
+ <values>0 0</values>
+ </parameter>
+ <parameter>
+ <name>u0</name>
+ <type>Constant</type>
+ <values>0</values>
+ </parameter>
+ </parameters>
+ <process_variables>
+ <process_variable>
+ <name>temperature</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>T0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <mesh>geometry_left_lin</mesh>
+ <type>Dirichlet</type>
+ <parameter>T_left</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ <process_variable>
+ <name>pressure</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>P0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <mesh>geometry_left_lin</mesh>
+ <type>Dirichlet</type>
+ <parameter>p_left</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>geometry_right_lin</mesh>
+ <type>Dirichlet</type>
+ <parameter>p_right</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ </process_variables>
+ <nonlinear_solvers>
+ <nonlinear_solver>
+ <name>basic_newton</name>
+ <type>Newton</type>
+ <max_iter>50</max_iter>
+ <linear_solver>general_linear_solver</linear_solver>
+ </nonlinear_solver>
+ </nonlinear_solvers>
+ <linear_solvers>
+ <linear_solver>
+ <name>general_linear_solver</name>
+ <eigen>
+ <solver_type>SparseLU</solver_type>
+ <scaling>1</scaling>
+ </eigen>
+ </linear_solver>
+ </linear_solvers>
+</OpenGeoSysProject>
diff --git a/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry.gml b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry.gml
new file mode 100644
index 0000000000000000000000000000000000000000..c645cfcf6cc58da26291bfd1b5e75f9893ec0852
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry.gml
@@ -0,0 +1,31 @@
+<?xml version="1.0" encoding="ISO-8859-1"?>
+<?xml-stylesheet type="text/xsl" href="OpenGeoSysGLI.xsl"?>
+
+<OpenGeoSysGLI xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns:ogs="http://www.opengeosys.org">
+ <name>geometry</name>
+ <points>
+ <point id="0" x="0" y="0" z="0"/>
+ <point id="1" x="0" y="0.1" z="0"/>
+ <point id="2" x="1.0" y="0" z="0"/>
+ <point id="3" x="1.0" y="0.1" z="0"/>
+ </points>
+
+ <polylines>
+ <polyline id="0" name="left">
+ <pnt>0</pnt>
+ <pnt>1</pnt>
+ </polyline>
+ <polyline id="1" name="right">
+ <pnt>2</pnt>
+ <pnt>3</pnt>
+ </polyline>
+ <polyline id="2" name="top">
+ <pnt>1</pnt>
+ <pnt>3</pnt>
+ </polyline>
+ <polyline id="3" name="bottom">
+ <pnt>0</pnt>
+ <pnt>2</pnt>
+ </polyline>
+ </polylines>
+</OpenGeoSysGLI>
diff --git a/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_bottom.vtu b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_bottom.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..785e25726891bf0d07852f5646ee84c9b7e9e9a8
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_bottom.vtu
@@ -0,0 +1,24 @@
+<?xml version="1.0"?>
+<VTKFile type="UnstructuredGrid" version="0.1" byte_order="LittleEndian" header_type="UInt32">
+ <UnstructuredGrid>
+ <Piece NumberOfPoints="79" NumberOfCells="39" >
+ <PointData>
+ <DataArray type="UInt64" Name="bulk_node_ids" format="appended" RangeMin="0" RangeMax="432" offset="0" />
+ </PointData>
+ <CellData>
+ <DataArray type="UInt64" Name="bulk_element_ids" format="appended" RangeMin="0" RangeMax="114" offset="848" />
+ </CellData>
+ <Points>
+ <DataArray type="Float64" Name="Points" NumberOfComponents="3" format="appended" RangeMin="0" RangeMax="1" offset="1272" />
+ </Points>
+ <Cells>
+ <DataArray type="Int64" Name="connectivity" format="appended" RangeMin="" RangeMax="" offset="3808" />
+ <DataArray type="Int64" Name="offsets" format="appended" RangeMin="" RangeMax="" offset="5064" />
+ <DataArray type="UInt8" Name="types" format="appended" RangeMin="" RangeMax="" offset="5488" />
+ </Cells>
+ </Piece>
+ </UnstructuredGrid>
+ <AppendedData encoding="base64">
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+ </AppendedData>
+</VTKFile>
diff --git a/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_bottom_lin.vtu b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_bottom_lin.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..5454b382d2dffd24c42dc57ee09f6873c50e0e78
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_bottom_lin.vtu
@@ -0,0 +1,30 @@
+<?xml version="1.0"?>
+<VTKFile type="UnstructuredGrid" version="1.0" byte_order="LittleEndian" header_type="UInt64">
+ <UnstructuredGrid>
+ <FieldData>
+ <DataArray type="Float64" Name="TimeValue" NumberOfTuples="1" format="appended" RangeMin="0" RangeMax="0" offset="0" />
+ </FieldData>
+ <Piece NumberOfPoints="40" NumberOfCells="39" >
+ <PointData>
+ <DataArray type="UInt64" Name="bulk_node_ids" format="appended" RangeMin="0" RangeMax="43" offset="24" />
+ <DataArray type="Int64" Name="vtkOriginalPointIds" format="appended" RangeMin="0" RangeMax="39" offset="464" />
+ </PointData>
+ <CellData>
+ <DataArray type="Int32" Name="MaterialIDs" format="appended" RangeMin="0" RangeMax="0" offset="904" />
+ <DataArray type="UInt64" Name="bulk_element_ids" format="appended" RangeMin="0" RangeMax="114" offset="1124" />
+ <DataArray type="Int64" Name="vtkOriginalCellIds" format="appended" RangeMin="0" RangeMax="115" offset="1552" />
+ </CellData>
+ <Points>
+ <DataArray type="Float64" Name="Points" NumberOfComponents="3" format="appended" RangeMin="0" RangeMax="1" offset="1980" />
+ </Points>
+ <Cells>
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+ </UnstructuredGrid>
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+</VTKFile>
diff --git a/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_left.vtu b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_left.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..096b554ed583eed55dc2d913f541cd6cfe376a79
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_left.vtu
@@ -0,0 +1,24 @@
+<?xml version="1.0"?>
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+ <DataArray type="Float64" Name="Points" NumberOfComponents="3" format="appended" RangeMin="0" RangeMax="0.1" offset="120" />
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diff --git a/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_left_lin.vtu b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_left_lin.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..e6fc2865e0fb10e94688a43375178dad3db86535
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_left_lin.vtu
@@ -0,0 +1,30 @@
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diff --git a/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_right.vtu b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_right.vtu
new file mode 100644
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--- /dev/null
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@@ -0,0 +1,24 @@
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diff --git a/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_right_lin.vtu b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_right_lin.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..807e84daad191f059cabd5f0db1dd767a3f1fc62
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_right_lin.vtu
@@ -0,0 +1,30 @@
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diff --git a/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_top.vtu b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_top.vtu
new file mode 100644
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--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_top.vtu
@@ -0,0 +1,24 @@
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diff --git a/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_top_lin.vtu b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_top_lin.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..c448d8f81cced6a95529f45c1ce223b06e2a1033
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/geometry_top_lin.vtu
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diff --git a/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/mesh.vtu b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/mesh.vtu
new file mode 100644
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diff --git a/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/mesh_q.vtu b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/mesh_q.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..f63dce95f12b8f52b652fb30919af1caaa2ce41a
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/HeatTransportInStationaryFlow/mesh_q.vtu
@@ -0,0 +1,23 @@
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+ </AppendedData>
+</VTKFile>
diff --git a/Tests/Data/ThermoRichardsFlow/HT/SimpleSynthetics/PressureDiffusionTemperatureDiffusion.prj b/Tests/Data/ThermoRichardsFlow/HT/SimpleSynthetics/PressureDiffusionTemperatureDiffusion.prj
new file mode 100644
index 0000000000000000000000000000000000000000..be469084adebe0472f6c9ee7ff9dd4f989b5fc18
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/SimpleSynthetics/PressureDiffusionTemperatureDiffusion.prj
@@ -0,0 +1,266 @@
+<?xml version='1.0' encoding='ISO-8859-1'?>
+<OpenGeoSysProject>
+ <mesh>square_1x1_quad_1e3.vtu</mesh>
+ <geometry>square_1x1.gml</geometry>
+ <processes>
+ <process>
+ <name>PressureDiffusionTemperatureDiffusion</name>
+ <type>THERMO_RICHARDS_FLOW</type>
+ <integration_order>2</integration_order>
+ <process_variables>
+ <temperature>T</temperature>
+ <pressure>p</pressure>
+ </process_variables>
+ <specific_body_force>0 0</specific_body_force>
+ <secondary_variables>
+ <secondary_variable internal_name="velocity" output_name="darcy_velocity"/>
+ <secondary_variable internal_name="dry_density_solid" output_name="dry_density_solid"/>
+ <secondary_variable internal_name="porosity" output_name="porosity"/>
+ </secondary_variables>
+ </process>
+ </processes>
+ <media>
+ <medium id="0">
+ <phases>
+ <phase>
+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>0</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>0.65</value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>1.0e-3</value>
+ </property>
+ <property>
+ <name>viscosity</name>
+ <type>Constant</type>
+ <value>1.0e-3</value>
+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>storage</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>0</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>3.0</value>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>0</value>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>thermal_longitudinal_dispersivity</name>
+ <type>Constant</type>
+ <value>0</value>
+ </property>
+ <property>
+ <name>thermal_transversal_dispersivity</name>
+ <type>Constant</type>
+ <value>0</value>
+ </property>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>0.001</value>
+ </property>
+ <property>
+ <name>permeability</name>
+ <type>Constant</type>
+ <value>1.e-14 0 0 1.e-14</value>
+ </property>
+ <property>
+ <name>relative_permeability</name>
+ <type>Constant</type>
+ <value>1</value>
+ </property>
+ <property>
+ <name>saturation</name>
+ <type>Constant</type>
+ <value>1</value>
+ </property>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>0.001</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>EffectiveThermalConductivityPorosityMixing</type>
+ </property>
+ </properties>
+ </medium>
+ </media>
+ <time_loop>
+ <processes>
+ <process ref="PressureDiffusionTemperatureDiffusion">
+ <nonlinear_solver>basic_newton</nonlinear_solver>
+ <convergence_criterion>
+ <type>DeltaX</type>
+ <norm_type>NORM2</norm_type>
+ <abstol>1.e-3</abstol>
+ </convergence_criterion>
+ <time_discretization>
+ <type>BackwardEuler</type>
+ </time_discretization>
+ <time_stepping>
+ <type>FixedTimeStepping</type>
+ <t_initial>0.0</t_initial>
+ <t_end>1</t_end>
+ <timesteps>
+ <pair>
+ <repeat>1</repeat>
+ <delta_t>1</delta_t>
+ </pair>
+ </timesteps>
+ </time_stepping>
+ </process>
+ </processes>
+ <output>
+ <type>VTK</type>
+ <prefix>PressureDiffusionTemperatureDiffusion</prefix>
+ <timesteps>
+ <pair>
+ <repeat> 1 </repeat>
+ <each_steps> 1 </each_steps>
+ </pair>
+ </timesteps>
+ <variables>
+ <variable>T</variable>
+ <variable>p</variable>
+ <variable>darcy_velocity</variable>
+ <variable>dry_density_solid</variable>
+ <variable>porosity</variable>
+ </variables>
+ <suffix>_ts_{:timestep}_t_{:time}</suffix>
+ </output>
+ </time_loop>
+ <parameters>
+ <parameter>
+ <name>lambda_fluid</name>
+ <type>Constant</type>
+ <value>0.65</value>
+ </parameter>
+ <parameter>
+ <name>T0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>P0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>p_Dirichlet_left</name>
+ <type>Constant</type>
+ <value>1</value>
+ </parameter>
+ <parameter>
+ <name>p_Dirichlet_right</name>
+ <type>Constant</type>
+ <value>-1</value>
+ </parameter>
+ <parameter>
+ <name>t_Dirichlet_bottom</name>
+ <type>Constant</type>
+ <value>2</value>
+ </parameter>
+ <parameter>
+ <name>t_Dirichlet_top</name>
+ <type>Constant</type>
+ <value>1</value>
+ </parameter>
+ </parameters>
+ <process_variables>
+ <process_variable>
+ <name>T</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>T0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <geometrical_set>geometry</geometrical_set>
+ <geometry>bottom</geometry>
+ <type>Dirichlet</type>
+ <parameter>t_Dirichlet_bottom</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <geometrical_set>geometry</geometrical_set>
+ <geometry>top</geometry>
+ <type>Dirichlet</type>
+ <parameter>t_Dirichlet_top</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ <process_variable>
+ <name>p</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>P0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <geometrical_set>geometry</geometrical_set>
+ <geometry>left</geometry>
+ <type>Dirichlet</type>
+ <parameter>p_Dirichlet_left</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <geometrical_set>geometry</geometrical_set>
+ <geometry>right</geometry>
+ <type>Dirichlet</type>
+ <parameter>p_Dirichlet_right</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ </process_variables>
+ <nonlinear_solvers>
+ <nonlinear_solver>
+ <name>basic_newton</name>
+ <type>Newton</type>
+ <max_iter>1000</max_iter>
+ <linear_solver>general_linear_solver</linear_solver>
+ </nonlinear_solver>
+ </nonlinear_solvers>
+ <linear_solvers>
+ <linear_solver>
+ <name>general_linear_solver</name>
+ <eigen>
+ <solver_type>BiCGSTAB</solver_type>
+ <precon_type>ILUT</precon_type>
+ <max_iteration_step>10000</max_iteration_step>
+ <error_tolerance>1e-16</error_tolerance>
+ </eigen>
+ </linear_solver>
+ </linear_solvers>
+</OpenGeoSysProject>
diff --git a/Tests/Data/ThermoRichardsFlow/HT/SimpleSynthetics/PressureDiffusionTemperatureDiffusion_expected.vtu b/Tests/Data/ThermoRichardsFlow/HT/SimpleSynthetics/PressureDiffusionTemperatureDiffusion_expected.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..6a616ef04fb568022bd0faff8e30032aefa19b9d
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/SimpleSynthetics/PressureDiffusionTemperatureDiffusion_expected.vtu
@@ -0,0 +1,37 @@
+<?xml version="1.0"?>
+<VTKFile type="UnstructuredGrid" version="1.0" byte_order="LittleEndian" header_type="UInt64" compressor="vtkZLibDataCompressor">
+ <UnstructuredGrid>
+ <FieldData>
+ <DataArray type="Int8" Name="IntegrationPointMetaData" NumberOfTuples="172" format="appended" RangeMin="34" RangeMax="125" offset="0" />
+ <DataArray type="Int8" Name="OGS_VERSION" NumberOfTuples="26" format="appended" RangeMin="45" RangeMax="121" offset="180" />
+ <DataArray type="Float64" Name="porosity_ip" NumberOfTuples="4096" format="appended" RangeMin="0.001" RangeMax="0.001" offset="272" />
+ <DataArray type="Float64" Name="saturation_ip" NumberOfTuples="4096" format="appended" RangeMin="1" RangeMax="1" offset="428" />
+ </FieldData>
+ <Piece NumberOfPoints="1089" NumberOfCells="1024" >
+ <PointData>
+ <DataArray type="Float64" Name="HeatFlux" format="appended" RangeMin="-0.0936765625" RangeMax="0.0936765625" offset="576" />
+ <DataArray type="Float64" Name="HydraulicFlow" format="appended" RangeMin="-6.25e-16" RangeMax="6.25e-16" offset="2360" />
+ <DataArray type="Float64" Name="T" format="appended" RangeMin="1" RangeMax="2" offset="4520" />
+ <DataArray type="Float64" Name="darcy_velocity" NumberOfComponents="2" format="appended" RangeMin="2e-11" RangeMax="2e-11" offset="5924" />
+ <DataArray type="Float64" Name="dry_density_solid" format="appended" RangeMin="0" RangeMax="0" offset="14128" />
+ <DataArray type="Float64" Name="p" format="appended" RangeMin="-1" RangeMax="1" offset="14216" />
+ <DataArray type="Float64" Name="porosity" format="appended" RangeMin="0.001" RangeMax="0.001" offset="17120" />
+ </PointData>
+ <CellData>
+ <DataArray type="Float64" Name="porosity_avg" format="appended" RangeMin="0.001" RangeMax="0.001" offset="17240" />
+ <DataArray type="Float64" Name="saturation_avg" format="appended" RangeMin="1" RangeMax="1" offset="17352" />
+ </CellData>
+ <Points>
+ <DataArray type="Float64" Name="Points" NumberOfComponents="3" format="appended" RangeMin="0" RangeMax="1.4142135624" offset="17452" />
+ </Points>
+ <Cells>
+ <DataArray type="Int64" Name="connectivity" format="appended" RangeMin="" RangeMax="" offset="20124" />
+ <DataArray type="Int64" Name="offsets" format="appended" RangeMin="" RangeMax="" offset="26880" />
+ <DataArray type="UInt8" Name="types" format="appended" RangeMin="" RangeMax="" offset="28788" />
+ </Cells>
+ </Piece>
+ </UnstructuredGrid>
+ <AppendedData encoding="base64">
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diff --git a/Tests/Data/ThermoRichardsFlow/HT/SimpleSynthetics/square_1x1.gml b/Tests/Data/ThermoRichardsFlow/HT/SimpleSynthetics/square_1x1.gml
new file mode 100644
index 0000000000000000000000000000000000000000..63e69c14bade5a84e8ee2988dbe0cfc184409fc2
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/SimpleSynthetics/square_1x1.gml
@@ -0,0 +1,36 @@
+<?xml version="1.0" encoding="ISO-8859-1"?>
+<?xml-stylesheet type="text/xsl" href="OpenGeoSysGLI.xsl"?>
+
+<OpenGeoSysGLI xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns:ogs="http://www.opengeosys.org">
+ <name>geometry</name>
+ <points>
+ <point id="0" x="0" y="0" z="0"/>
+ <point id="1" x="0" y="1" z="0" name="p1"/>
+ <point id="2" x="1" y="0" z="0"/>
+ <point id="3" x="1" y="1" z="0" name="p3"/>
+ <point id="4" x="0" y="0.5" z="0" name="p01"/>
+ </points>
+
+ <polylines>
+ <polyline id="0" name="left">
+ <pnt>0</pnt>
+ <pnt>1</pnt>
+ </polyline>
+ <polyline id="1" name="right">
+ <pnt>2</pnt>
+ <pnt>3</pnt>
+ </polyline>
+ <polyline id="2" name="bottom">
+ <pnt>0</pnt>
+ <pnt>2</pnt>
+ </polyline>
+ <polyline id="3" name="top">
+ <pnt>1</pnt>
+ <pnt>3</pnt>
+ </polyline>
+ <polyline id="4" name="left_half">
+ <pnt>0</pnt>
+ <pnt>4</pnt>
+ </polyline>
+ </polylines>
+</OpenGeoSysGLI>
diff --git a/Tests/Data/ThermoRichardsFlow/HT/SimpleSynthetics/square_1x1_quad_1e3.vtu b/Tests/Data/ThermoRichardsFlow/HT/SimpleSynthetics/square_1x1_quad_1e3.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..05e834a6750976bf8398b40c2815fd9c06c6d21c
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/HT/SimpleSynthetics/square_1x1_quad_1e3.vtu
@@ -0,0 +1,33 @@
+<?xml version="1.0"?>
+<VTKFile type="UnstructuredGrid" version="1.0" byte_order="LittleEndian" header_type="UInt64" compressor="vtkZLibDataCompressor">
+ <UnstructuredGrid>
+ <Piece NumberOfPoints="1089" NumberOfCells="1024" >
+ <PointData>
+ </PointData>
+ <CellData>
+ </CellData>
+ <Points>
+ <DataArray type="Float64" Name="Points" NumberOfComponents="3" format="appended" RangeMin="0" RangeMax="1.4142135624" offset="0" >
+ <InformationKey name="L2_NORM_RANGE" location="vtkDataArray" length="2">
+ <Value index="0">
+ 0
+ </Value>
+ <Value index="1">
+ 1.4142135624
+ </Value>
+ </InformationKey>
+ </DataArray>
+ </Points>
+ <Cells>
+ <DataArray type="Int64" Name="connectivity" format="appended" RangeMin="" RangeMax="" offset="2676" />
+ <DataArray type="Int64" Name="offsets" format="appended" RangeMin="" RangeMax="" offset="9436" />
+ <DataArray type="UInt8" Name="types" format="appended" RangeMin="" RangeMax="" offset="11348" />
+ <DataArray type="Int64" Name="faces" format="appended" RangeMin="" RangeMax="" offset="11416" />
+ <DataArray type="Int64" Name="faceoffsets" format="appended" RangeMin="" RangeMax="" offset="11504" />
+ </Cells>
+ </Piece>
+ </UnstructuredGrid>
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AQAAAAAAAAAAgAAAAAAAAAAgAAAAAAAAeAUAAAAAAAA=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+ </AppendedData>
+</VTKFile>
diff --git a/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/RichardsFlow_2d_compare_ogs5.prj b/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/RichardsFlow_2d_compare_ogs5.prj
new file mode 100644
index 0000000000000000000000000000000000000000..4a9f8a8be5e82860c1d6c5a0bfe81625cf06ff5c
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/RichardsFlow_2d_compare_ogs5.prj
@@ -0,0 +1,263 @@
+<?xml version='1.0' encoding='ISO-8859-1'?>
+<OpenGeoSysProject>
+ <mesh>Richards_2d.vtu</mesh>
+ <geometry>Richards_2d.gml</geometry>
+ <processes>
+ <process>
+ <name>GW23</name>
+ <type>THERMO_RICHARDS_FLOW</type>
+ <integration_order>2</integration_order>
+ <process_variables>
+ <temperature>temperature</temperature>
+ <pressure>pressure</pressure>
+ </process_variables>
+ <secondary_variables>
+ <secondary_variable internal_name="velocity" output_name="velocity"/>
+ <secondary_variable internal_name="saturation" output_name="saturation"/>
+ </secondary_variables>
+ <specific_body_force>0 -9.81</specific_body_force>
+ <mass_lumping>true</mass_lumping>
+ </process>
+ </processes>
+ <media>
+ <medium id="0">
+ <phases>
+ <phase>
+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>6e7</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </property>
+ <property>
+ <name>viscosity</name>
+ <type>Constant</type>
+ <value> 1.e-3 </value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value> 1.e3 </value>
+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>2850</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>5.0</value>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>6000000</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>0.0e-5</value>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>0.38</value>
+ </property>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>0.38</value>
+ </property>
+ <property>
+ <name>permeability</name>
+ <type>Constant</type>
+ <value>4.46e-13</value>
+ </property>
+ <property>
+ <name>relative_permeability</name>
+ <type>Curve</type>
+ <independent_variable>liquid_saturation</independent_variable>
+ <curve>relative_permeability</curve>
+ </property>
+ <property>
+ <name>saturation</name>
+ <type>Curve</type>
+ <independent_variable>capillary_pressure</independent_variable>
+ <curve>capillary_pressure</curve>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>EffectiveThermalConductivityPorosityMixing</type>
+ </property>
+ </properties>
+ </medium>
+ </media>
+ <time_loop>
+ <processes>
+ <process ref="GW23">
+ <nonlinear_solver>basic_newton</nonlinear_solver>
+ <convergence_criterion>
+ <type>DeltaX</type>
+ <norm_type>NORM2</norm_type>
+ <abstol>1e-10</abstol>
+ </convergence_criterion>
+ <time_discretization>
+ <type>BackwardEuler</type>
+ </time_discretization>
+ <time_stepping>
+ <type>FixedTimeStepping</type>
+ <t_initial>0</t_initial>
+ <t_end>100</t_end>
+ <timesteps>
+ <pair>
+ <repeat>500</repeat>
+ <delta_t>1</delta_t>
+ </pair>
+ <pair>
+ <repeat>500</repeat>
+ <delta_t>2</delta_t>
+ </pair>
+ <pair>
+ <repeat>500</repeat>
+ <delta_t>1</delta_t>
+ </pair>
+ <pair>
+ <repeat>1300</repeat>
+ <delta_t>2</delta_t>
+ </pair>
+ <pair>
+ <repeat>500</repeat>
+ <delta_t>1</delta_t>
+ </pair>
+ </timesteps>
+ </time_stepping>
+ </process>
+ </processes>
+ <output>
+ <type>VTK</type>
+ <prefix>richards_ogs5_pcs</prefix>
+ <timesteps>
+ <!-- only output last timestep -->
+ <pair>
+ <repeat>1</repeat>
+ <each_steps>100000000</each_steps>
+ </pair>
+ </timesteps>
+ <output_iteration_results>false</output_iteration_results>
+ <variables>
+ <variable>pressure</variable>
+ <variable>saturation</variable>
+ </variables>
+ <suffix>_ts_{:timestep}_t_{:time}</suffix>
+ </output>
+ </time_loop>
+ <parameters>
+ <parameter>
+ <name>p0</name>
+ <type>Constant</type>
+ <value>-21500.</value>
+ </parameter>
+ <parameter>
+ <name>p_Dirichlet_bottom</name>
+ <type>Constant</type>
+ <value>-21500.</value>
+ </parameter>
+ <parameter>
+ <name>p_Dirichlet_top</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </parameter>
+ <parameter>
+ <name>T0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ </parameters>
+ <curves>
+ <curve>
+ <name>capillary_pressure</name>
+ <coords>1421.99634 1707.55369 2050.45507 2462.21599 2892.29884 3232.80969 3590.71602 3988.24638 4429.78757 4920.21206 5464.93174 9238.24221 10261.0136 12658.7874 15616.8683 26399.6732 44627.5611</coords>
+ <values>1 0.98684211 0.97368421 0.96052632 0.94894737 0.92105263 0.89473684 0.86842105 0.84210526 0.81578947 0.78947368 0.65789474 0.63157895 0.57894737 0.52631579 0.39473684 0.26315789</values>
+ </curve>
+ <curve>
+ <name>relative_permeability</name>
+ <coords>0.26315789 0.39473684 0.52631579 0.57894737 0.63157895 0.65789474 0.78947368 0.81578947 0.84210526 0.86842105 0.89473684 0.92105263 0.94894737 0.96052632 0.97368421 0.98684211 1</coords>
+ <values>4.43E-05 0.00026547 0.00159003 0.00325358 0.00665757 0.00952343 0.05704014 0.08159396 0.11671736 0.16696017 0.23883078 0.34163922 0.49931406 0.58449912 0.69907308 0.8361059 1</values>
+ </curve>
+ </curves>
+ <process_variables>
+ <process_variable>
+ <name>temperature</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>T0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <geometrical_set>Richards_2d_geometry</geometrical_set>
+ <geometry>BOTTOM</geometry>
+ <type>Dirichlet</type>
+ <parameter>T0</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <geometrical_set>Richards_2d_geometry</geometrical_set>
+ <geometry>TOP</geometry>
+ <type>Dirichlet</type>
+ <parameter>T0</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ <process_variable>
+ <name>pressure</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>p0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <geometrical_set>Richards_2d_geometry</geometrical_set>
+ <geometry>BOTTOM</geometry>
+ <type>Dirichlet</type>
+ <parameter>p_Dirichlet_bottom</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <geometrical_set>Richards_2d_geometry</geometrical_set>
+ <geometry>TOP</geometry>
+ <type>Dirichlet</type>
+ <parameter>p_Dirichlet_top</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ </process_variables>
+ <nonlinear_solvers>
+ <nonlinear_solver>
+ <name>basic_newton</name>
+ <type>Newton</type>
+ <max_iter>100</max_iter>
+ <linear_solver>general_linear_solver</linear_solver>
+ </nonlinear_solver>
+ </nonlinear_solvers>
+ <linear_solvers>
+ <linear_solver>
+ <name>general_linear_solver</name>
+ <eigen>
+ <solver_type>SparseLU</solver_type>
+ <scaling>1</scaling>
+ </eigen>
+ </linear_solver>
+ </linear_solvers>
+</OpenGeoSysProject>
diff --git a/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/RichardsFlow_2d_small.prj b/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/RichardsFlow_2d_small.prj
new file mode 100644
index 0000000000000000000000000000000000000000..210949302bb913144f426ddf5b64fbac77be092c
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/RichardsFlow_2d_small.prj
@@ -0,0 +1,263 @@
+<?xml version='1.0' encoding='ISO-8859-1'?>
+<OpenGeoSysProject>
+ <mesh>Richards_2d.vtu</mesh>
+ <geometry>Richards_2d.gml</geometry>
+ <processes>
+ <process>
+ <name>GW23</name>
+ <type>THERMO_RICHARDS_FLOW</type>
+ <integration_order>2</integration_order>
+ <process_variables>
+ <temperature>temperature</temperature>
+ <pressure>pressure</pressure>
+ </process_variables>
+ <secondary_variables>
+ <secondary_variable internal_name="velocity" output_name="velocity"/>
+ <secondary_variable internal_name="saturation" output_name="saturation"/>
+ </secondary_variables>
+ <specific_body_force>0 -9.81</specific_body_force>
+ <mass_lumping>true</mass_lumping>
+ </process>
+ </processes>
+ <media>
+ <medium id="0">
+ <phases>
+ <phase>
+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4200</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </property>
+ <property>
+ <name>viscosity</name>
+ <type>Constant</type>
+ <value> 1.e-3 </value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value> 1.e3 </value>
+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>2850</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>5.0</value>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4000</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>0.38</value>
+ </property>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>0.38</value>
+ </property>
+ <property>
+ <name>permeability</name>
+ <type>Constant</type>
+ <value>4.46e-13</value>
+ </property>
+ <property>
+ <name>relative_permeability</name>
+ <type>Curve</type>
+ <independent_variable>liquid_saturation</independent_variable>
+ <curve>relative_permeability</curve>
+ </property>
+ <property>
+ <name>saturation</name>
+ <type>Curve</type>
+ <independent_variable>capillary_pressure</independent_variable>
+ <curve>capillary_pressure</curve>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>EffectiveThermalConductivityPorosityMixing</type>
+ </property>
+ </properties>
+ </medium>
+ </media>
+ <time_loop>
+ <processes>
+ <process ref="GW23">
+ <nonlinear_solver>basic_newton</nonlinear_solver>
+ <convergence_criterion>
+ <type>DeltaX</type>
+ <norm_type>NORM2</norm_type>
+ <abstol>1e-10</abstol>
+ </convergence_criterion>
+ <time_discretization>
+ <type>BackwardEuler</type>
+ </time_discretization>
+ <time_stepping>
+ <type>FixedTimeStepping</type>
+ <t_initial>0</t_initial>
+ <t_end>1600</t_end>
+ <timesteps>
+ <pair>
+ <repeat>500</repeat>
+ <delta_t>1</delta_t>
+ </pair>
+ <pair>
+ <repeat>500</repeat>
+ <delta_t>2</delta_t>
+ </pair>
+ <pair>
+ <repeat>500</repeat>
+ <delta_t>1</delta_t>
+ </pair>
+ <pair>
+ <repeat>1300</repeat>
+ <delta_t>2</delta_t>
+ </pair>
+ <pair>
+ <repeat>500</repeat>
+ <delta_t>1</delta_t>
+ </pair>
+ </timesteps>
+ </time_stepping>
+ </process>
+ </processes>
+ <output>
+ <type>VTK</type>
+ <prefix>Richards_2D_small_pcs</prefix>
+ <timesteps>
+ <pair>
+ <repeat>1</repeat>
+ <each_steps>100000000</each_steps>
+ </pair>
+ </timesteps>
+ <output_iteration_results>false</output_iteration_results>
+ <variables>
+ <variable>temperature</variable>
+ <variable>pressure</variable>
+ <variable>velocity</variable>
+ <variable>saturation</variable>
+ </variables>
+ <suffix>_ts_{:timestep}_t_{:time}</suffix>
+ </output>
+ </time_loop>
+ <parameters>
+ <parameter>
+ <name>p0</name>
+ <type>Constant</type>
+ <value>-21500.</value>
+ </parameter>
+ <parameter>
+ <name>p_Dirichlet_bottom</name>
+ <type>Constant</type>
+ <value>-21500.</value>
+ </parameter>
+ <parameter>
+ <name>p_Dirichlet_top</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </parameter>
+ <parameter>
+ <name>T0</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </parameter>
+ </parameters>
+ <curves>
+ <curve>
+ <name>capillary_pressure</name>
+ <coords>1421.99634 1707.55369 2050.45507 2462.21599 2892.29884 3232.80969 3590.71602 3988.24638 4429.78757 4920.21206 5464.93174 9238.24221 10261.0136 12658.7874 15616.8683 26399.6732 44627.5611</coords>
+ <values>1 0.98684211 0.97368421 0.96052632 0.94894737 0.92105263 0.89473684 0.86842105 0.84210526 0.81578947 0.78947368 0.65789474 0.63157895 0.57894737 0.52631579 0.39473684 0.26315789</values>
+ </curve>
+ <curve>
+ <name>relative_permeability</name>
+ <coords>0.26315789 0.39473684 0.52631579 0.57894737 0.63157895 0.65789474 0.78947368 0.81578947 0.84210526 0.86842105 0.89473684 0.92105263 0.94894737 0.96052632 0.97368421 0.98684211 1</coords>
+ <values>4.43E-05 0.00026547 0.00159003 0.00325358 0.00665757 0.00952343 0.05704014 0.08159396 0.11671736 0.16696017 0.23883078 0.34163922 0.49931406 0.58449912 0.69907308 0.8361059 1</values>
+ </curve>
+ </curves>
+ <process_variables>
+ <process_variable>
+ <name>temperature</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>T0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <geometrical_set>Richards_2d_geometry</geometrical_set>
+ <geometry>BOTTOM</geometry>
+ <type>Dirichlet</type>
+ <parameter>T0</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <geometrical_set>Richards_2d_geometry</geometrical_set>
+ <geometry>TOP</geometry>
+ <type>Dirichlet</type>
+ <parameter>T0</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ <process_variable>
+ <name>pressure</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>p0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <geometrical_set>Richards_2d_geometry</geometrical_set>
+ <geometry>BOTTOM</geometry>
+ <type>Dirichlet</type>
+ <parameter>p_Dirichlet_bottom</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <geometrical_set>Richards_2d_geometry</geometrical_set>
+ <geometry>TOP</geometry>
+ <type>Dirichlet</type>
+ <parameter>p_Dirichlet_top</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ </process_variables>
+ <nonlinear_solvers>
+ <nonlinear_solver>
+ <name>basic_newton</name>
+ <type>Newton</type>
+ <max_iter>500</max_iter>
+ <linear_solver>general_linear_solver</linear_solver>
+ </nonlinear_solver>
+ </nonlinear_solvers>
+ <linear_solvers>
+ <linear_solver>
+ <name>general_linear_solver</name>
+ <eigen>
+ <solver_type>SparseLU</solver_type>
+ </eigen>
+ </linear_solver>
+ </linear_solvers>
+</OpenGeoSysProject>
diff --git a/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/RichardsFlow_2d_small_Picard.prj b/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/RichardsFlow_2d_small_Picard.prj
new file mode 100644
index 0000000000000000000000000000000000000000..2ede869b371df68ab80cf8d50b79dfae39278fe9
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/RichardsFlow_2d_small_Picard.prj
@@ -0,0 +1,263 @@
+<?xml version='1.0' encoding='ISO-8859-1'?>
+<OpenGeoSysProject>
+ <mesh>Richards_2d.vtu</mesh>
+ <geometry>Richards_2d.gml</geometry>
+ <processes>
+ <process>
+ <name>GW23</name>
+ <type>THERMO_RICHARDS_FLOW</type>
+ <integration_order>2</integration_order>
+ <process_variables>
+ <temperature>temperature</temperature>
+ <pressure>pressure</pressure>
+ </process_variables>
+ <secondary_variables>
+ <secondary_variable internal_name="velocity" output_name="velocity"/>
+ <secondary_variable internal_name="saturation" output_name="saturation"/>
+ </secondary_variables>
+ <specific_body_force>0 -9.81</specific_body_force>
+ <mass_lumping>true</mass_lumping>
+ </process>
+ </processes>
+ <media>
+ <medium id="0">
+ <phases>
+ <phase>
+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4200</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </property>
+ <property>
+ <name>viscosity</name>
+ <type>Constant</type>
+ <value> 1.e-3 </value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value> 1.e3 </value>
+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>2850</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>5.0</value>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4000</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>0.38</value>
+ </property>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>0.38</value>
+ </property>
+ <property>
+ <name>permeability</name>
+ <type>Constant</type>
+ <value>4.46e-13</value>
+ </property>
+ <property>
+ <name>relative_permeability</name>
+ <type>Curve</type>
+ <independent_variable>liquid_saturation</independent_variable>
+ <curve>relative_permeability</curve>
+ </property>
+ <property>
+ <name>saturation</name>
+ <type>Curve</type>
+ <independent_variable>capillary_pressure</independent_variable>
+ <curve>capillary_pressure</curve>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>EffectiveThermalConductivityPorosityMixing</type>
+ </property>
+ </properties>
+ </medium>
+ </media>
+ <time_loop>
+ <processes>
+ <process ref="GW23">
+ <nonlinear_solver>basic_picard</nonlinear_solver>
+ <convergence_criterion>
+ <type>DeltaX</type>
+ <norm_type>NORM2</norm_type>
+ <abstol>1e-10</abstol>
+ </convergence_criterion>
+ <time_discretization>
+ <type>BackwardEuler</type>
+ </time_discretization>
+ <time_stepping>
+ <type>FixedTimeStepping</type>
+ <t_initial>0</t_initial>
+ <t_end>1600</t_end>
+ <timesteps>
+ <pair>
+ <repeat>500</repeat>
+ <delta_t>1</delta_t>
+ </pair>
+ <pair>
+ <repeat>500</repeat>
+ <delta_t>2</delta_t>
+ </pair>
+ <pair>
+ <repeat>500</repeat>
+ <delta_t>1</delta_t>
+ </pair>
+ <pair>
+ <repeat>1300</repeat>
+ <delta_t>2</delta_t>
+ </pair>
+ <pair>
+ <repeat>500</repeat>
+ <delta_t>1</delta_t>
+ </pair>
+ </timesteps>
+ </time_stepping>
+ </process>
+ </processes>
+ <output>
+ <type>VTK</type>
+ <prefix>Richards_2D_small_Picard_pcs</prefix>
+ <timesteps>
+ <pair>
+ <repeat>1</repeat>
+ <each_steps>100000000</each_steps>
+ </pair>
+ </timesteps>
+ <output_iteration_results>false</output_iteration_results>
+ <variables>
+ <variable>temperature</variable>
+ <variable>pressure</variable>
+ <variable>velocity</variable>
+ <variable>saturation</variable>
+ </variables>
+ <suffix>_ts_{:timestep}_t_{:time}</suffix>
+ </output>
+ </time_loop>
+ <parameters>
+ <parameter>
+ <name>p0</name>
+ <type>Constant</type>
+ <value>-21500.</value>
+ </parameter>
+ <parameter>
+ <name>p_Dirichlet_bottom</name>
+ <type>Constant</type>
+ <value>-21500.</value>
+ </parameter>
+ <parameter>
+ <name>p_Dirichlet_top</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </parameter>
+ <parameter>
+ <name>T0</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </parameter>
+ </parameters>
+ <curves>
+ <curve>
+ <name>capillary_pressure</name>
+ <coords>1421.99634 1707.55369 2050.45507 2462.21599 2892.29884 3232.80969 3590.71602 3988.24638 4429.78757 4920.21206 5464.93174 9238.24221 10261.0136 12658.7874 15616.8683 26399.6732 44627.5611</coords>
+ <values>1 0.98684211 0.97368421 0.96052632 0.94894737 0.92105263 0.89473684 0.86842105 0.84210526 0.81578947 0.78947368 0.65789474 0.63157895 0.57894737 0.52631579 0.39473684 0.26315789</values>
+ </curve>
+ <curve>
+ <name>relative_permeability</name>
+ <coords>0.26315789 0.39473684 0.52631579 0.57894737 0.63157895 0.65789474 0.78947368 0.81578947 0.84210526 0.86842105 0.89473684 0.92105263 0.94894737 0.96052632 0.97368421 0.98684211 1</coords>
+ <values>4.43E-05 0.00026547 0.00159003 0.00325358 0.00665757 0.00952343 0.05704014 0.08159396 0.11671736 0.16696017 0.23883078 0.34163922 0.49931406 0.58449912 0.69907308 0.8361059 1</values>
+ </curve>
+ </curves>
+ <process_variables>
+ <process_variable>
+ <name>temperature</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>T0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <geometrical_set>Richards_2d_geometry</geometrical_set>
+ <geometry>BOTTOM</geometry>
+ <type>Dirichlet</type>
+ <parameter>T0</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <geometrical_set>Richards_2d_geometry</geometrical_set>
+ <geometry>TOP</geometry>
+ <type>Dirichlet</type>
+ <parameter>T0</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ <process_variable>
+ <name>pressure</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>p0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <geometrical_set>Richards_2d_geometry</geometrical_set>
+ <geometry>BOTTOM</geometry>
+ <type>Dirichlet</type>
+ <parameter>p_Dirichlet_bottom</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <geometrical_set>Richards_2d_geometry</geometrical_set>
+ <geometry>TOP</geometry>
+ <type>Dirichlet</type>
+ <parameter>p_Dirichlet_top</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ </process_variables>
+ <nonlinear_solvers>
+ <nonlinear_solver>
+ <name>basic_picard</name>
+ <type>Picard</type>
+ <max_iter>500</max_iter>
+ <linear_solver>general_linear_solver</linear_solver>
+ </nonlinear_solver>
+ </nonlinear_solvers>
+ <linear_solvers>
+ <linear_solver>
+ <name>general_linear_solver</name>
+ <eigen>
+ <solver_type>SparseLU</solver_type>
+ </eigen>
+ </linear_solver>
+ </linear_solvers>
+</OpenGeoSysProject>
diff --git a/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/Richards_2d.gml b/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/Richards_2d.gml
new file mode 100644
index 0000000000000000000000000000000000000000..7895e52714c64ce46e1054f56558cb84810384d9
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/Richards_2d.gml
@@ -0,0 +1,30 @@
+<?xml version="1.0" encoding="ISO-8859-1"?>
+<!DOCTYPE OGS-GML-DOM>
+<OpenGeoSysGLI xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance" xmlns:ogs="http://www.opengeosys.org">
+ <name>Richards_2d_geometry</name>
+ <points>
+ <point x="0.000000" y="2.000000" z="0.000000" id="0"/>
+ <point x="0.020000" y="2.000000" z="0.000000" id="1"/>
+ <point x="0.040000" y="2.000000" z="0.000000" id="2"/>
+ <point x="0.000000" y="0.000000" z="0.000000" id="3"/>
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diff --git a/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/expected_Richards_2D_small_pcs_ts_1100_t_1600.000000.vtu b/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/expected_Richards_2D_small_pcs_ts_1100_t_1600.000000.vtu
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--- /dev/null
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diff --git a/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/h_us_quad_1000.vtu b/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/h_us_quad_1000.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..e786f12b4941d63b6b087a24c343a8325cfc8721
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/RichardsFlow2D/h_us_quad_1000.vtu
@@ -0,0 +1,284 @@
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diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRcustom_unsaturated.prj b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRcustom_unsaturated.prj
new file mode 100644
index 0000000000000000000000000000000000000000..b09f9e617f61c8b3bda32875d62b1cca08eb8a7d
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRcustom_unsaturated.prj
@@ -0,0 +1,330 @@
+<?xml version='1.0' encoding='ISO-8859-1'?>
+<OpenGeoSysProject>
+ <meshes>
+ <mesh>single_cube_bulk.vtu</mesh>
+ <mesh>single_cube_x0_surface.vtu</mesh>
+ <mesh>single_cube_x10_surface.vtu</mesh>
+ <mesh>single_cube_y0_surface.vtu</mesh>
+ <mesh>single_cube_y10_surface.vtu</mesh>
+ <mesh>single_cube_z0_surface.vtu</mesh>
+ <mesh>single_cube_z10_surface.vtu</mesh>
+ </meshes>
+ <processes>
+ <process>
+ <name>TRF</name>
+ <type>THERMO_RICHARDS_FLOW</type>
+ <integration_order>4</integration_order>
+ <process_variables>
+ <pressure>pressure</pressure>
+ <temperature>temperature</temperature>
+ </process_variables>
+ <secondary_variables>
+ <secondary_variable internal_name="velocity" output_name="velocity"/>
+ <secondary_variable internal_name="saturation" output_name="saturation"/>
+ </secondary_variables>
+ <specific_body_force>0 0 0</specific_body_force>
+ <simplified_elasticity>user_defined</simplified_elasticity>
+ </process>
+ </processes>
+ <media>
+ <medium id="0">
+ <phases>
+ <phase>
+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4065.12</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>0.63</value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Linear</type>
+ <reference_value>999.1</reference_value>
+ <independent_variable>
+ <variable_name>temperature</variable_name>
+ <reference_condition>293.15</reference_condition>
+ <slope>-3.98e-4</slope>
+ </independent_variable>
+ <independent_variable>
+ <variable_name>phase_pressure</variable_name>
+ <reference_condition>1e5</reference_condition>
+ <slope>4.5999999999999996e-10</slope>
+ </independent_variable>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>3.98e-4</value>
+ </property>
+ <property>
+ <name>viscosity</name>
+ <type>Constant</type>
+ <value>1.e-3</value>
+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>2768.5</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>1.7</value>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>860.0</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>1.4e-6</value>
+ </property>
+ <property>
+ <name>youngs_modulus</name>
+ <type>Constant</type>
+ <value>2.7e9</value>
+ </property>
+ <property>
+ <name>poissons_ratio</name>
+ <type>Constant</type>
+ <value>0.33</value>
+ </property>
+ <property>
+ <name>storage_contribution</name>
+ <type>Constant</type>
+ <value>2.4997236042012166e-10</value>
+ </property>
+ <property>
+ <name>thermal_expansivity_contribution</name>
+ <type>Constant</type>
+ <value>-2.7791044776119405e-06</value>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>permeability</name>
+ <type>Constant</type>
+ <value>3e-20 0 0 0 3e-20 0 0 0 3e-20</value>
+ </property>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>0.3</value>
+ </property>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>0.183</value>
+ </property>
+ <property>
+ <name>relative_permeability</name>
+ <type>RelativePermeabilityVanGenuchten</type>
+ <residual_liquid_saturation>0.1689</residual_liquid_saturation>
+ <residual_gas_saturation>0.05</residual_gas_saturation>
+ <exponent>0.789029535864979</exponent>
+ <minimum_relative_permeability_liquid>1e-12</minimum_relative_permeability_liquid>
+ </property>
+ <property>
+ <name>saturation</name>
+ <type>SaturationVanGenuchten</type>
+ <residual_liquid_saturation>0.1689</residual_liquid_saturation>
+ <residual_gas_saturation>0.05</residual_gas_saturation>
+ <exponent>0.789029535864979</exponent>
+ <p_b>3633.33</p_b>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>EffectiveThermalConductivityPorosityMixing</type>
+ </property>
+ </properties>
+ </medium>
+ </media>
+ <time_loop>
+ <processes>
+ <process ref="TRF">
+ <nonlinear_solver>basic_newton</nonlinear_solver>
+ <convergence_criterion>
+ <type>PerComponentDeltaX</type>
+ <norm_type>NORM2</norm_type>
+ <abstols>1e-5 1e-2</abstols>
+ </convergence_criterion>
+ <time_discretization>
+ <type>BackwardEuler</type>
+ </time_discretization>
+ <time_stepping>
+ <type>FixedTimeStepping</type>
+ <t_initial>0</t_initial>
+ <t_end>1</t_end>
+ <timesteps>
+ <pair>
+ <repeat>10</repeat>
+ <delta_t>0.1</delta_t>
+ </pair>
+ </timesteps>
+ </time_stepping>
+ </process>
+ </processes>
+ <output>
+ <type>VTK</type>
+ <prefix>TRcustom_unsat</prefix>
+ <timesteps>
+ <pair>
+ <repeat>100</repeat>
+ <each_steps>1</each_steps>
+ </pair>
+ </timesteps>
+ <variables>
+ <variable>pressure</variable>
+ <variable>temperature</variable>
+ <variable>velocity</variable>
+ <variable>saturation</variable>
+ </variables>
+ </output>
+ </time_loop>
+ <parameters>
+ <parameter>
+ <name>E</name>
+ <type>Constant</type>
+ <value>2.7e9</value>
+ </parameter>
+ <parameter>
+ <name>nu</name>
+ <type>Constant</type>
+ <value>0.33</value>
+ </parameter>
+ <parameter>
+ <name>displacement0</name>
+ <type>Constant</type>
+ <values>0 0 0</values>
+ </parameter>
+ <parameter>
+ <name>pressure_ic</name>
+ <type>Constant</type>
+ <values>-1.e4</values>
+ </parameter>
+ <parameter>
+ <name>dirichlet0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>neumann0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>pressure_bc_left</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>temperature0</name>
+ <type>Constant</type>
+ <value>293.15</value>
+ </parameter>
+ <parameter>
+ <name>Tvalue</name>
+ <type>Constant</type>
+ <value>293.15</value>
+ </parameter>
+ <parameter>
+ <name>temperature1</name>
+ <type>CurveScaled</type>
+ <parameter>Tvalue</parameter>
+ <curve>Tcurve</curve>
+ </parameter>
+ </parameters>
+ <curves>
+ <curve>
+ <name>Tcurve</name>
+ <coords>0 1</coords>
+ <values>1 1.5</values>
+ </curve>
+ </curves>
+ <process_variables>
+ <process_variable>
+ <name>pressure</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>pressure_ic</initial_condition>
+ <boundary_conditions>
+ </boundary_conditions>
+ </process_variable>
+ <process_variable>
+ <name>temperature</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>temperature0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <mesh>single_cube_x10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_y10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_z10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_x0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_y0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_z0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ </process_variables>
+ <nonlinear_solvers>
+ <nonlinear_solver>
+ <name>basic_newton</name>
+ <type>Newton</type>
+ <max_iter>50</max_iter>
+ <linear_solver>general_linear_solver</linear_solver>
+ </nonlinear_solver>
+ </nonlinear_solvers>
+ <linear_solvers>
+ <linear_solver>
+ <name>general_linear_solver</name>
+ <eigen>
+ <solver_type>SparseLU</solver_type>
+ <scaling>1</scaling>
+ </eigen>
+ </linear_solver>
+ </linear_solvers>
+</OpenGeoSysProject>
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRhyd_saturated.prj b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRhyd_saturated.prj
new file mode 100644
index 0000000000000000000000000000000000000000..b595627718421c233224bb9ebbae4bbbe4f36d06
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRhyd_saturated.prj
@@ -0,0 +1,314 @@
+<?xml version='1.0' encoding='ISO-8859-1'?>
+<OpenGeoSysProject>
+ <meshes>
+ <mesh>single_cube_bulk.vtu</mesh>
+ <mesh>single_cube_x0_surface.vtu</mesh>
+ <mesh>single_cube_x10_surface.vtu</mesh>
+ <mesh>single_cube_y0_surface.vtu</mesh>
+ <mesh>single_cube_y10_surface.vtu</mesh>
+ <mesh>single_cube_z0_surface.vtu</mesh>
+ <mesh>single_cube_z10_surface.vtu</mesh>
+ </meshes>
+ <processes>
+ <process>
+ <name>TRF</name>
+ <type>THERMO_RICHARDS_FLOW</type>
+ <integration_order>4</integration_order>
+ <process_variables>
+ <pressure>pressure</pressure>
+ <temperature>temperature</temperature>
+ </process_variables>
+ <secondary_variables>
+ <secondary_variable internal_name="velocity" output_name="velocity"/>
+ <secondary_variable internal_name="saturation" output_name="saturation"/>
+ </secondary_variables>
+ <specific_body_force>0 0 0</specific_body_force>
+ <simplified_elasticity>hydrostatic</simplified_elasticity>
+ </process>
+ </processes>
+ <media>
+ <medium id="0">
+ <phases>
+ <phase>
+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4065.12</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>0.63</value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Linear</type>
+ <reference_value>999.1</reference_value>
+ <independent_variable>
+ <variable_name>temperature</variable_name>
+ <reference_condition>293.15</reference_condition>
+ <slope>-3.98e-4</slope>
+ </independent_variable>
+ <independent_variable>
+ <variable_name>phase_pressure</variable_name>
+ <reference_condition>1e5</reference_condition>
+ <slope>4.5999999999999996e-10</slope>
+ </independent_variable>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>3.98e-4</value>
+ </property>
+ <property>
+ <name>viscosity</name>
+ <type>Constant</type>
+ <value>1.e-3</value>
+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>2768.5</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>1.7</value>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>860.0</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>1.4e-6</value>
+ </property>
+ <property>
+ <name>youngs_modulus</name>
+ <type>Constant</type>
+ <value>2.7e9</value>
+ </property>
+ <property>
+ <name>poissons_ratio</name>
+ <type>Constant</type>
+ <value>0.33</value>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>permeability</name>
+ <type>Constant</type>
+ <value>3e-20 0 0 0 3e-20 0 0 0 3e-20</value>
+ </property>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>0.3</value>
+ </property>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>0.183</value>
+ </property>
+ <property>
+ <name>relative_permeability</name>
+ <type>Constant</type>
+ <value>1</value>
+ </property>
+ <property>
+ <name>saturation</name>
+ <type>Constant</type>
+ <value>1</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>EffectiveThermalConductivityPorosityMixing</type>
+ </property>
+ </properties>
+ </medium>
+ </media>
+ <time_loop>
+ <processes>
+ <process ref="TRF">
+ <nonlinear_solver>basic_newton</nonlinear_solver>
+ <convergence_criterion>
+ <type>PerComponentDeltaX</type>
+ <norm_type>NORM2</norm_type>
+ <abstols>1e-5 1e-2</abstols>
+ </convergence_criterion>
+ <time_discretization>
+ <type>BackwardEuler</type>
+ </time_discretization>
+ <time_stepping>
+ <type>FixedTimeStepping</type>
+ <t_initial>0</t_initial>
+ <t_end>1</t_end>
+ <timesteps>
+ <pair>
+ <repeat>10</repeat>
+ <delta_t>0.1</delta_t>
+ </pair>
+ </timesteps>
+ </time_stepping>
+ </process>
+ </processes>
+ <output>
+ <type>VTK</type>
+ <prefix>TRhyd_sat</prefix>
+ <timesteps>
+ <pair>
+ <repeat>100</repeat>
+ <each_steps>1</each_steps>
+ </pair>
+ </timesteps>
+ <variables>
+ <variable>pressure</variable>
+ <variable>temperature</variable>
+ <variable>velocity</variable>
+ <variable>saturation</variable>
+ </variables>
+ </output>
+ </time_loop>
+ <parameters>
+ <parameter>
+ <name>E</name>
+ <type>Constant</type>
+ <value>2.7e9</value>
+ </parameter>
+ <parameter>
+ <name>nu</name>
+ <type>Constant</type>
+ <value>0.33</value>
+ </parameter>
+ <parameter>
+ <name>displacement0</name>
+ <type>Constant</type>
+ <values>0 0 0</values>
+ </parameter>
+ <parameter>
+ <name>pressure_ic</name>
+ <type>Constant</type>
+ <values>0</values>
+ </parameter>
+ <parameter>
+ <name>dirichlet0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>neumann0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>pressure_bc_left</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>temperature0</name>
+ <type>Constant</type>
+ <value>293.15</value>
+ </parameter>
+ <parameter>
+ <name>Tvalue</name>
+ <type>Constant</type>
+ <value>293.15</value>
+ </parameter>
+ <parameter>
+ <name>temperature1</name>
+ <type>CurveScaled</type>
+ <parameter>Tvalue</parameter>
+ <curve>Tcurve</curve>
+ </parameter>
+ </parameters>
+ <curves>
+ <curve>
+ <name>Tcurve</name>
+ <coords>0 1</coords>
+ <values>1 1.5</values>
+ </curve>
+ </curves>
+ <process_variables>
+ <process_variable>
+ <name>pressure</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>pressure_ic</initial_condition>
+ <boundary_conditions>
+ </boundary_conditions>
+ </process_variable>
+ <process_variable>
+ <name>temperature</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>temperature0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <mesh>single_cube_x10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_y10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_z10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_x0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_y0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_z0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ </process_variables>
+ <nonlinear_solvers>
+ <nonlinear_solver>
+ <name>basic_newton</name>
+ <type>Newton</type>
+ <max_iter>50</max_iter>
+ <linear_solver>general_linear_solver</linear_solver>
+ </nonlinear_solver>
+ </nonlinear_solvers>
+ <linear_solvers>
+ <linear_solver>
+ <name>general_linear_solver</name>
+ <eigen>
+ <solver_type>SparseLU</solver_type>
+ <scaling>1</scaling>
+ </eigen>
+ </linear_solver>
+ </linear_solvers>
+</OpenGeoSysProject>
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRhyd_unsaturated.prj b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRhyd_unsaturated.prj
new file mode 100644
index 0000000000000000000000000000000000000000..23cdd1489779a142730cd3110908dd11a93b427f
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRhyd_unsaturated.prj
@@ -0,0 +1,320 @@
+<?xml version='1.0' encoding='ISO-8859-1'?>
+<OpenGeoSysProject>
+ <meshes>
+ <mesh>single_cube_bulk.vtu</mesh>
+ <mesh>single_cube_x0_surface.vtu</mesh>
+ <mesh>single_cube_x10_surface.vtu</mesh>
+ <mesh>single_cube_y0_surface.vtu</mesh>
+ <mesh>single_cube_y10_surface.vtu</mesh>
+ <mesh>single_cube_z0_surface.vtu</mesh>
+ <mesh>single_cube_z10_surface.vtu</mesh>
+ </meshes>
+ <processes>
+ <process>
+ <name>TRF</name>
+ <type>THERMO_RICHARDS_FLOW</type>
+ <integration_order>4</integration_order>
+ <process_variables>
+ <pressure>pressure</pressure>
+ <temperature>temperature</temperature>
+ </process_variables>
+ <secondary_variables>
+ <secondary_variable internal_name="velocity" output_name="velocity"/>
+ <secondary_variable internal_name="saturation" output_name="saturation"/>
+ </secondary_variables>
+ <specific_body_force>0 0 0</specific_body_force>
+ <simplified_elasticity>hydrostatic</simplified_elasticity>
+ </process>
+ </processes>
+ <media>
+ <medium id="0">
+ <phases>
+ <phase>
+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4065.12</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>0.63</value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Linear</type>
+ <reference_value>999.1</reference_value>
+ <independent_variable>
+ <variable_name>temperature</variable_name>
+ <reference_condition>293.15</reference_condition>
+ <slope>-3.98e-4</slope>
+ </independent_variable>
+ <independent_variable>
+ <variable_name>phase_pressure</variable_name>
+ <reference_condition>1e5</reference_condition>
+ <slope>4.5999999999999996e-10</slope>
+ </independent_variable>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>3.98e-4</value>
+ </property>
+ <property>
+ <name>viscosity</name>
+ <type>Constant</type>
+ <value>1.e-3</value>
+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>2768.5</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>1.7</value>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>860.0</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>1.4e-6</value>
+ </property>
+ <property>
+ <name>youngs_modulus</name>
+ <type>Constant</type>
+ <value>2.7e9</value>
+ </property>
+ <property>
+ <name>poissons_ratio</name>
+ <type>Constant</type>
+ <value>0.33</value>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>permeability</name>
+ <type>Constant</type>
+ <value>3e-20 0 0 0 3e-20 0 0 0 3e-20</value>
+ </property>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>0.3</value>
+ </property>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>0.183</value>
+ </property>
+ <property>
+ <name>relative_permeability</name>
+ <type>RelativePermeabilityVanGenuchten</type>
+ <residual_liquid_saturation>0.1689</residual_liquid_saturation>
+ <residual_gas_saturation>0.05</residual_gas_saturation>
+ <exponent>0.789029535864979</exponent>
+ <minimum_relative_permeability_liquid>1e-12</minimum_relative_permeability_liquid>
+ </property>
+ <property>
+ <name>saturation</name>
+ <type>SaturationVanGenuchten</type>
+ <residual_liquid_saturation>0.1689</residual_liquid_saturation>
+ <residual_gas_saturation>0.05</residual_gas_saturation>
+ <exponent>0.789029535864979</exponent>
+ <p_b>3633.33</p_b>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>EffectiveThermalConductivityPorosityMixing</type>
+ </property>
+ </properties>
+ </medium>
+ </media>
+ <time_loop>
+ <processes>
+ <process ref="TRF">
+ <nonlinear_solver>basic_newton</nonlinear_solver>
+ <convergence_criterion>
+ <type>PerComponentDeltaX</type>
+ <norm_type>NORM2</norm_type>
+ <abstols>1e-5 1e-2</abstols>
+ </convergence_criterion>
+ <time_discretization>
+ <type>BackwardEuler</type>
+ </time_discretization>
+ <time_stepping>
+ <type>FixedTimeStepping</type>
+ <t_initial>0</t_initial>
+ <t_end>1</t_end>
+ <timesteps>
+ <pair>
+ <repeat>10</repeat>
+ <delta_t>0.1</delta_t>
+ </pair>
+ </timesteps>
+ </time_stepping>
+ </process>
+ </processes>
+ <output>
+ <type>VTK</type>
+ <prefix>TRhyd_unsat</prefix>
+ <timesteps>
+ <pair>
+ <repeat>100</repeat>
+ <each_steps>1</each_steps>
+ </pair>
+ </timesteps>
+ <variables>
+ <variable>pressure</variable>
+ <variable>temperature</variable>
+ <variable>velocity</variable>
+ <variable>saturation</variable>
+ </variables>
+ </output>
+ </time_loop>
+ <parameters>
+ <parameter>
+ <name>E</name>
+ <type>Constant</type>
+ <value>2.7e9</value>
+ </parameter>
+ <parameter>
+ <name>nu</name>
+ <type>Constant</type>
+ <value>0.33</value>
+ </parameter>
+ <parameter>
+ <name>displacement0</name>
+ <type>Constant</type>
+ <values>0 0 0</values>
+ </parameter>
+ <parameter>
+ <name>pressure_ic</name>
+ <type>Constant</type>
+ <values>-1e4</values>
+ </parameter>
+ <parameter>
+ <name>dirichlet0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>neumann0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>pressure_bc_left</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>temperature0</name>
+ <type>Constant</type>
+ <value>293.15</value>
+ </parameter>
+ <parameter>
+ <name>Tvalue</name>
+ <type>Constant</type>
+ <value>293.15</value>
+ </parameter>
+ <parameter>
+ <name>temperature1</name>
+ <type>CurveScaled</type>
+ <parameter>Tvalue</parameter>
+ <curve>Tcurve</curve>
+ </parameter>
+ </parameters>
+ <curves>
+ <curve>
+ <name>Tcurve</name>
+ <coords>0 1</coords>
+ <values>1 1.5</values>
+ </curve>
+ </curves>
+ <process_variables>
+ <process_variable>
+ <name>pressure</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>pressure_ic</initial_condition>
+ <boundary_conditions>
+ </boundary_conditions>
+ </process_variable>
+ <process_variable>
+ <name>temperature</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>temperature0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <mesh>single_cube_x10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_y10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_z10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_x0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_y0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_z0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ </process_variables>
+ <nonlinear_solvers>
+ <nonlinear_solver>
+ <name>basic_newton</name>
+ <type>Newton</type>
+ <max_iter>50</max_iter>
+ <linear_solver>general_linear_solver</linear_solver>
+ </nonlinear_solver>
+ </nonlinear_solvers>
+ <linear_solvers>
+ <linear_solver>
+ <name>general_linear_solver</name>
+ <eigen>
+ <solver_type>SparseLU</solver_type>
+ <scaling>1</scaling>
+ </eigen>
+ </linear_solver>
+ </linear_solvers>
+</OpenGeoSysProject>
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRhyd_unsaturated_bishopstest.prj b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRhyd_unsaturated_bishopstest.prj
new file mode 100644
index 0000000000000000000000000000000000000000..442f3cc073e7d1d24a1b15d84abb73910e1970dc
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRhyd_unsaturated_bishopstest.prj
@@ -0,0 +1,325 @@
+<?xml version='1.0' encoding='ISO-8859-1'?>
+<OpenGeoSysProject>
+ <meshes>
+ <mesh>single_cube_bulk.vtu</mesh>
+ <mesh>single_cube_x0_surface.vtu</mesh>
+ <mesh>single_cube_x10_surface.vtu</mesh>
+ <mesh>single_cube_y0_surface.vtu</mesh>
+ <mesh>single_cube_y10_surface.vtu</mesh>
+ <mesh>single_cube_z0_surface.vtu</mesh>
+ <mesh>single_cube_z10_surface.vtu</mesh>
+ </meshes>
+ <processes>
+ <process>
+ <name>TRF</name>
+ <type>THERMO_RICHARDS_FLOW</type>
+ <integration_order>4</integration_order>
+ <process_variables>
+ <pressure>pressure</pressure>
+ <temperature>temperature</temperature>
+ </process_variables>
+ <secondary_variables>
+ <secondary_variable internal_name="velocity" output_name="velocity"/>
+ <secondary_variable internal_name="saturation" output_name="saturation"/>
+ </secondary_variables>
+ <specific_body_force>0 0 0</specific_body_force>
+ <simplified_elasticity>hydrostatic</simplified_elasticity>
+ </process>
+ </processes>
+ <media>
+ <medium id="0">
+ <phases>
+ <phase>
+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4065.12</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>0.63</value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Linear</type>
+ <reference_value>999.1</reference_value>
+ <independent_variable>
+ <variable_name>temperature</variable_name>
+ <reference_condition>293.15</reference_condition>
+ <slope>-3.98e-4</slope>
+ </independent_variable>
+ <independent_variable>
+ <variable_name>phase_pressure</variable_name>
+ <reference_condition>1e5</reference_condition>
+ <slope>4.5999999999999996e-10</slope>
+ </independent_variable>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>3.98e-4</value>
+ </property>
+ <property>
+ <name>viscosity</name>
+ <type>Constant</type>
+ <value>1.e-3</value>
+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>2768.5</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>1.7</value>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>860.0</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>1.4e-6</value>
+ </property>
+ <property>
+ <name>youngs_modulus</name>
+ <type>Constant</type>
+ <value>2.7e9</value>
+ </property>
+ <property>
+ <name>poissons_ratio</name>
+ <type>Constant</type>
+ <value>0.33</value>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>permeability</name>
+ <type>Constant</type>
+ <value>3e-20 0 0 0 3e-20 0 0 0 3e-20</value>
+ </property>
+ <property>
+ <name>relative_permeability</name>
+ <type>RelativePermeabilityVanGenuchten</type>
+ <residual_liquid_saturation>0.1689</residual_liquid_saturation>
+ <residual_gas_saturation>0.05</residual_gas_saturation>
+ <exponent>0.789029535864979</exponent>
+ <minimum_relative_permeability_liquid>1e-12</minimum_relative_permeability_liquid>
+ </property>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>0.3</value>
+ </property>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>0.183</value>
+ </property>
+ <property>
+ <name>saturation</name>
+ <type>SaturationVanGenuchten</type>
+ <residual_liquid_saturation>0.1689</residual_liquid_saturation>
+ <residual_gas_saturation>0.05</residual_gas_saturation>
+ <exponent>0.789029535864979</exponent>
+ <p_b>3633.33</p_b>
+ </property>
+ <property>
+ <name>bishops_effective_stress</name>
+ <type>BishopsPowerLaw</type>
+ <exponent>3</exponent>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>EffectiveThermalConductivityPorosityMixing</type>
+ </property>
+ </properties>
+ </medium>
+ </media>
+ <time_loop>
+ <processes>
+ <process ref="TRF">
+ <nonlinear_solver>basic_newton</nonlinear_solver>
+ <convergence_criterion>
+ <type>PerComponentDeltaX</type>
+ <norm_type>NORM2</norm_type>
+ <abstols>1e-5 1e-2</abstols>
+ </convergence_criterion>
+ <time_discretization>
+ <type>BackwardEuler</type>
+ </time_discretization>
+ <time_stepping>
+ <type>FixedTimeStepping</type>
+ <t_initial>0</t_initial>
+ <t_end>1</t_end>
+ <timesteps>
+ <pair>
+ <repeat>10</repeat>
+ <delta_t>0.1</delta_t>
+ </pair>
+ </timesteps>
+ </time_stepping>
+ </process>
+ </processes>
+ <output>
+ <type>VTK</type>
+ <prefix>TRhyd_unsaturated_bishopstest</prefix>
+ <timesteps>
+ <pair>
+ <repeat>100</repeat>
+ <each_steps>1</each_steps>
+ </pair>
+ </timesteps>
+ <variables>
+ <variable>pressure</variable>
+ <variable>temperature</variable>
+ <variable>velocity</variable>
+ <variable>saturation</variable>
+ </variables>
+ </output>
+ </time_loop>
+ <parameters>
+ <parameter>
+ <name>E</name>
+ <type>Constant</type>
+ <value>2.7e9</value>
+ </parameter>
+ <parameter>
+ <name>nu</name>
+ <type>Constant</type>
+ <value>0.33</value>
+ </parameter>
+ <parameter>
+ <name>displacement0</name>
+ <type>Constant</type>
+ <values>0 0 0</values>
+ </parameter>
+ <parameter>
+ <name>pressure_ic</name>
+ <type>Constant</type>
+ <values>-1e3</values>
+ </parameter>
+ <parameter>
+ <name>dirichlet0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>neumann0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>pressure_bc_left</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>temperature0</name>
+ <type>Constant</type>
+ <value>293.15</value>
+ </parameter>
+ <parameter>
+ <name>Tvalue</name>
+ <type>Constant</type>
+ <value>293.15</value>
+ </parameter>
+ <parameter>
+ <name>temperature1</name>
+ <type>CurveScaled</type>
+ <parameter>Tvalue</parameter>
+ <curve>Tcurve</curve>
+ </parameter>
+ </parameters>
+ <curves>
+ <curve>
+ <name>Tcurve</name>
+ <coords>0 1</coords>
+ <values>1 1.5</values>
+ </curve>
+ </curves>
+ <process_variables>
+ <process_variable>
+ <name>pressure</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>pressure_ic</initial_condition>
+ <boundary_conditions>
+ </boundary_conditions>
+ </process_variable>
+ <process_variable>
+ <name>temperature</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>temperature0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <mesh>single_cube_x10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_y10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_z10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_x0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_y0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_z0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ </process_variables>
+ <nonlinear_solvers>
+ <nonlinear_solver>
+ <name>basic_newton</name>
+ <type>Newton</type>
+ <max_iter>50</max_iter>
+ <linear_solver>general_linear_solver</linear_solver>
+ </nonlinear_solver>
+ </nonlinear_solvers>
+ <linear_solvers>
+ <linear_solver>
+ <name>general_linear_solver</name>
+ <eigen>
+ <solver_type>SparseLU</solver_type>
+ <scaling>1</scaling>
+ </eigen>
+ </linear_solver>
+ </linear_solvers>
+</OpenGeoSysProject>
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRuni_saturated.prj b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRuni_saturated.prj
new file mode 100644
index 0000000000000000000000000000000000000000..0a34b90a474684b4b3c726173172fbffa90e1b41
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRuni_saturated.prj
@@ -0,0 +1,314 @@
+<?xml version='1.0' encoding='ISO-8859-1'?>
+<OpenGeoSysProject>
+ <meshes>
+ <mesh>single_cube_bulk.vtu</mesh>
+ <mesh>single_cube_x0_surface.vtu</mesh>
+ <mesh>single_cube_x10_surface.vtu</mesh>
+ <mesh>single_cube_y0_surface.vtu</mesh>
+ <mesh>single_cube_y10_surface.vtu</mesh>
+ <mesh>single_cube_z0_surface.vtu</mesh>
+ <mesh>single_cube_z10_surface.vtu</mesh>
+ </meshes>
+ <processes>
+ <process>
+ <name>TRF</name>
+ <type>THERMO_RICHARDS_FLOW</type>
+ <integration_order>4</integration_order>
+ <process_variables>
+ <pressure>pressure</pressure>
+ <temperature>temperature</temperature>
+ </process_variables>
+ <secondary_variables>
+ <secondary_variable internal_name="velocity" output_name="velocity"/>
+ <secondary_variable internal_name="saturation" output_name="saturation"/>
+ </secondary_variables>
+ <specific_body_force>0 0 0</specific_body_force>
+ <simplified_elasticity>uniaxial</simplified_elasticity>
+ </process>
+ </processes>
+ <media>
+ <medium id="0">
+ <phases>
+ <phase>
+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4065.12</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>0.63</value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Linear</type>
+ <reference_value>999.1</reference_value>
+ <independent_variable>
+ <variable_name>temperature</variable_name>
+ <reference_condition>293.15</reference_condition>
+ <slope>-3.98e-4</slope>
+ </independent_variable>
+ <independent_variable>
+ <variable_name>phase_pressure</variable_name>
+ <reference_condition>1e5</reference_condition>
+ <slope>4.5999999999999996e-10</slope>
+ </independent_variable>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>3.98e-4</value>
+ </property>
+ <property>
+ <name>viscosity</name>
+ <type>Constant</type>
+ <value>1.e-3</value>
+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>2768.5</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>1.7</value>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>860.0</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>1.4e-6</value>
+ </property>
+ <property>
+ <name>youngs_modulus</name>
+ <type>Constant</type>
+ <value>2.7e9</value>
+ </property>
+ <property>
+ <name>poissons_ratio</name>
+ <type>Constant</type>
+ <value>0.33</value>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>permeability</name>
+ <type>Constant</type>
+ <value>3e-20 0 0 0 3e-20 0 0 0 3e-20</value>
+ </property>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>0.3</value>
+ </property>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>0.183</value>
+ </property>
+ <property>
+ <name>relative_permeability</name>
+ <type>Constant</type>
+ <value>1</value>
+ </property>
+ <property>
+ <name>saturation</name>
+ <type>Constant</type>
+ <value>1</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>EffectiveThermalConductivityPorosityMixing</type>
+ </property>
+ </properties>
+ </medium>
+ </media>
+ <time_loop>
+ <processes>
+ <process ref="TRF">
+ <nonlinear_solver>basic_newton</nonlinear_solver>
+ <convergence_criterion>
+ <type>PerComponentDeltaX</type>
+ <norm_type>NORM2</norm_type>
+ <abstols>1e-5 1e-2</abstols>
+ </convergence_criterion>
+ <time_discretization>
+ <type>BackwardEuler</type>
+ </time_discretization>
+ <time_stepping>
+ <type>FixedTimeStepping</type>
+ <t_initial>0</t_initial>
+ <t_end>1</t_end>
+ <timesteps>
+ <pair>
+ <repeat>10</repeat>
+ <delta_t>0.1</delta_t>
+ </pair>
+ </timesteps>
+ </time_stepping>
+ </process>
+ </processes>
+ <output>
+ <type>VTK</type>
+ <prefix>TRuni_sat</prefix>
+ <timesteps>
+ <pair>
+ <repeat>100</repeat>
+ <each_steps>1</each_steps>
+ </pair>
+ </timesteps>
+ <variables>
+ <variable>pressure</variable>
+ <variable>temperature</variable>
+ <variable>velocity</variable>
+ <variable>saturation</variable>
+ </variables>
+ </output>
+ </time_loop>
+ <parameters>
+ <parameter>
+ <name>E</name>
+ <type>Constant</type>
+ <value>2.7e9</value>
+ </parameter>
+ <parameter>
+ <name>nu</name>
+ <type>Constant</type>
+ <value>0.33</value>
+ </parameter>
+ <parameter>
+ <name>displacement0</name>
+ <type>Constant</type>
+ <values>0 0 0</values>
+ </parameter>
+ <parameter>
+ <name>pressure_ic</name>
+ <type>Constant</type>
+ <values>0</values>
+ </parameter>
+ <parameter>
+ <name>dirichlet0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>neumann0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>pressure_bc_left</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>temperature0</name>
+ <type>Constant</type>
+ <value>293.15</value>
+ </parameter>
+ <parameter>
+ <name>Tvalue</name>
+ <type>Constant</type>
+ <value>293.15</value>
+ </parameter>
+ <parameter>
+ <name>temperature1</name>
+ <type>CurveScaled</type>
+ <parameter>Tvalue</parameter>
+ <curve>Tcurve</curve>
+ </parameter>
+ </parameters>
+ <curves>
+ <curve>
+ <name>Tcurve</name>
+ <coords>0 1</coords>
+ <values>1 1.5</values>
+ </curve>
+ </curves>
+ <process_variables>
+ <process_variable>
+ <name>pressure</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>pressure_ic</initial_condition>
+ <boundary_conditions>
+ </boundary_conditions>
+ </process_variable>
+ <process_variable>
+ <name>temperature</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>temperature0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <mesh>single_cube_x10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_y10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_z10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_x0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_y0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_z0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ </process_variables>
+ <nonlinear_solvers>
+ <nonlinear_solver>
+ <name>basic_newton</name>
+ <type>Newton</type>
+ <max_iter>50</max_iter>
+ <linear_solver>general_linear_solver</linear_solver>
+ </nonlinear_solver>
+ </nonlinear_solvers>
+ <linear_solvers>
+ <linear_solver>
+ <name>general_linear_solver</name>
+ <eigen>
+ <solver_type>SparseLU</solver_type>
+ <scaling>1</scaling>
+ </eigen>
+ </linear_solver>
+ </linear_solvers>
+</OpenGeoSysProject>
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRuni_unsaturated.prj b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRuni_unsaturated.prj
new file mode 100644
index 0000000000000000000000000000000000000000..59f53055f44b4f5b53cf238ed8f2f4504c3d99c1
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRuni_unsaturated.prj
@@ -0,0 +1,320 @@
+<?xml version='1.0' encoding='ISO-8859-1'?>
+<OpenGeoSysProject>
+ <meshes>
+ <mesh>single_cube_bulk.vtu</mesh>
+ <mesh>single_cube_x0_surface.vtu</mesh>
+ <mesh>single_cube_x10_surface.vtu</mesh>
+ <mesh>single_cube_y0_surface.vtu</mesh>
+ <mesh>single_cube_y10_surface.vtu</mesh>
+ <mesh>single_cube_z0_surface.vtu</mesh>
+ <mesh>single_cube_z10_surface.vtu</mesh>
+ </meshes>
+ <processes>
+ <process>
+ <name>TRF</name>
+ <type>THERMO_RICHARDS_FLOW</type>
+ <integration_order>4</integration_order>
+ <process_variables>
+ <pressure>pressure</pressure>
+ <temperature>temperature</temperature>
+ </process_variables>
+ <secondary_variables>
+ <secondary_variable internal_name="velocity" output_name="velocity"/>
+ <secondary_variable internal_name="saturation" output_name="saturation"/>
+ </secondary_variables>
+ <specific_body_force>0 0 0</specific_body_force>
+ <simplified_elasticity>uniaxial</simplified_elasticity>
+ </process>
+ </processes>
+ <media>
+ <medium id="0">
+ <phases>
+ <phase>
+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4065.12</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>0.63</value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Linear</type>
+ <reference_value>999.1</reference_value>
+ <independent_variable>
+ <variable_name>temperature</variable_name>
+ <reference_condition>293.15</reference_condition>
+ <slope>-3.98e-4</slope>
+ </independent_variable>
+ <independent_variable>
+ <variable_name>phase_pressure</variable_name>
+ <reference_condition>1e5</reference_condition>
+ <slope>4.5999999999999996e-10</slope>
+ </independent_variable>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>3.98e-4</value>
+ </property>
+ <property>
+ <name>viscosity</name>
+ <type>Constant</type>
+ <value>1.e-3</value>
+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>2768.5</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>1.7</value>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>860.0</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>1.4e-6</value>
+ </property>
+ <property>
+ <name>youngs_modulus</name>
+ <type>Constant</type>
+ <value>2.7e9</value>
+ </property>
+ <property>
+ <name>poissons_ratio</name>
+ <type>Constant</type>
+ <value>0.33</value>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>permeability</name>
+ <type>Constant</type>
+ <value>3e-20 0 0 0 3e-20 0 0 0 3e-20</value>
+ </property>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>0.3</value>
+ </property>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>0.183</value>
+ </property>
+ <property>
+ <name>relative_permeability</name>
+ <type>RelativePermeabilityVanGenuchten</type>
+ <residual_liquid_saturation>0.1689</residual_liquid_saturation>
+ <residual_gas_saturation>0.05</residual_gas_saturation>
+ <exponent>0.789029535864979</exponent>
+ <minimum_relative_permeability_liquid>1e-12</minimum_relative_permeability_liquid>
+ </property>
+ <property>
+ <name>saturation</name>
+ <type>SaturationVanGenuchten</type>
+ <residual_liquid_saturation>0.1689</residual_liquid_saturation>
+ <residual_gas_saturation>0.05</residual_gas_saturation>
+ <exponent>0.789029535864979</exponent>
+ <p_b>3633.33</p_b>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>EffectiveThermalConductivityPorosityMixing</type>
+ </property>
+ </properties>
+ </medium>
+ </media>
+ <time_loop>
+ <processes>
+ <process ref="TRF">
+ <nonlinear_solver>basic_newton</nonlinear_solver>
+ <convergence_criterion>
+ <type>PerComponentDeltaX</type>
+ <norm_type>NORM2</norm_type>
+ <abstols>1e-5 1e-2</abstols>
+ </convergence_criterion>
+ <time_discretization>
+ <type>BackwardEuler</type>
+ </time_discretization>
+ <time_stepping>
+ <type>FixedTimeStepping</type>
+ <t_initial>0</t_initial>
+ <t_end>1</t_end>
+ <timesteps>
+ <pair>
+ <repeat>10</repeat>
+ <delta_t>0.1</delta_t>
+ </pair>
+ </timesteps>
+ </time_stepping>
+ </process>
+ </processes>
+ <output>
+ <type>VTK</type>
+ <prefix>TRuni_unsat</prefix>
+ <timesteps>
+ <pair>
+ <repeat>100</repeat>
+ <each_steps>1</each_steps>
+ </pair>
+ </timesteps>
+ <variables>
+ <variable>pressure</variable>
+ <variable>temperature</variable>
+ <variable>velocity</variable>
+ <variable>saturation</variable>
+ </variables>
+ </output>
+ </time_loop>
+ <parameters>
+ <parameter>
+ <name>E</name>
+ <type>Constant</type>
+ <value>2.7e9</value>
+ </parameter>
+ <parameter>
+ <name>nu</name>
+ <type>Constant</type>
+ <value>0.33</value>
+ </parameter>
+ <parameter>
+ <name>displacement0</name>
+ <type>Constant</type>
+ <values>0 0 0</values>
+ </parameter>
+ <parameter>
+ <name>pressure_ic</name>
+ <type>Constant</type>
+ <values>-1.e4</values>
+ </parameter>
+ <parameter>
+ <name>dirichlet0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>neumann0</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>pressure_bc_left</name>
+ <type>Constant</type>
+ <value>0</value>
+ </parameter>
+ <parameter>
+ <name>temperature0</name>
+ <type>Constant</type>
+ <value>293.15</value>
+ </parameter>
+ <parameter>
+ <name>Tvalue</name>
+ <type>Constant</type>
+ <value>293.15</value>
+ </parameter>
+ <parameter>
+ <name>temperature1</name>
+ <type>CurveScaled</type>
+ <parameter>Tvalue</parameter>
+ <curve>Tcurve</curve>
+ </parameter>
+ </parameters>
+ <curves>
+ <curve>
+ <name>Tcurve</name>
+ <coords>0 1</coords>
+ <values>1 1.5</values>
+ </curve>
+ </curves>
+ <process_variables>
+ <process_variable>
+ <name>pressure</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>pressure_ic</initial_condition>
+ <boundary_conditions>
+ </boundary_conditions>
+ </process_variable>
+ <process_variable>
+ <name>temperature</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>temperature0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <mesh>single_cube_x10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_y10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_z10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_x0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_y0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_z0_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ </process_variables>
+ <nonlinear_solvers>
+ <nonlinear_solver>
+ <name>basic_newton</name>
+ <type>Newton</type>
+ <max_iter>50</max_iter>
+ <linear_solver>general_linear_solver</linear_solver>
+ </nonlinear_solver>
+ </nonlinear_solvers>
+ <linear_solvers>
+ <linear_solver>
+ <name>general_linear_solver</name>
+ <eigen>
+ <solver_type>SparseLU</solver_type>
+ <scaling>1</scaling>
+ </eigen>
+ </linear_solver>
+ </linear_solvers>
+</OpenGeoSysProject>
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRuni_unsaturated_bishopstest.prj b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRuni_unsaturated_bishopstest.prj
new file mode 100644
index 0000000000000000000000000000000000000000..5d651ea7bab3e22b8513daa2ab878af79a167d99
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TRuni_unsaturated_bishopstest.prj
@@ -0,0 +1,325 @@
+<?xml version='1.0' encoding='ISO-8859-1'?>
+<OpenGeoSysProject>
+ <meshes>
+ <mesh>single_cube_bulk.vtu</mesh>
+ <mesh>single_cube_x0_surface.vtu</mesh>
+ <mesh>single_cube_x10_surface.vtu</mesh>
+ <mesh>single_cube_y0_surface.vtu</mesh>
+ <mesh>single_cube_y10_surface.vtu</mesh>
+ <mesh>single_cube_z0_surface.vtu</mesh>
+ <mesh>single_cube_z10_surface.vtu</mesh>
+ </meshes>
+ <processes>
+ <process>
+ <name>TRF</name>
+ <type>THERMO_RICHARDS_FLOW</type>
+ <integration_order>4</integration_order>
+ <process_variables>
+ <pressure>pressure</pressure>
+ <temperature>temperature</temperature>
+ </process_variables>
+ <secondary_variables>
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+ <secondary_variable internal_name="saturation" output_name="saturation"/>
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+ <type>AqueousLiquid</type>
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+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4065.12</value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>0.63</value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Linear</type>
+ <reference_value>999.1</reference_value>
+ <independent_variable>
+ <variable_name>temperature</variable_name>
+ <reference_condition>293.15</reference_condition>
+ <slope>-3.98e-4</slope>
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+ <independent_variable>
+ <variable_name>phase_pressure</variable_name>
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+ <type>Constant</type>
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+ <name>viscosity</name>
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+ <value>1.e-3</value>
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+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>2768.5</value>
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+ <property>
+ <name>thermal_conductivity</name>
+ <type>Constant</type>
+ <value>1.7</value>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>860.0</value>
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+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>1.4e-6</value>
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+ <name>relative_permeability</name>
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+ <minimum_relative_permeability_liquid>1e-12</minimum_relative_permeability_liquid>
+ </property>
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+ <name>biot_coefficient</name>
+ <type>Constant</type>
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+ <boundary_condition>
+ <mesh>single_cube_x10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
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+ </boundary_condition>
+ <boundary_condition>
+ <mesh>single_cube_y10_surface</mesh>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>temperature1</parameter>
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+ <mesh>single_cube_z10_surface</mesh>
+ <type>Dirichlet</type>
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+ <scaling>1</scaling>
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+ </linear_solver>
+ </linear_solvers>
+</OpenGeoSysProject>
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-Boundary-Bottom-mapped-plain.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-Boundary-Bottom-mapped-plain.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..ba9d4fc7c0d6792f686204f64fd5cc6ef755b755
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-Boundary-Bottom-mapped-plain.vtu
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diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-Boundary-Heater-mapped-plain.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-Boundary-Heater-mapped-plain.vtu
new file mode 100644
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+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-Boundary-Heater-mapped-plain.vtu
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diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-Boundary-Left-mapped-plain.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-Boundary-Left-mapped-plain.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..161426069ac6f45592dcfd806fd715a615d138cd
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+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-Boundary-Left-mapped-plain.vtu
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diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-Boundary-Right-mapped-plain.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-Boundary-Right-mapped-plain.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..dfbcf0fa565d7cb3df88ebd5ef0e49633225db21
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+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-Boundary-Right-mapped-plain.vtu
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diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-Boundary-Top-mapped-plain.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-Boundary-Top-mapped-plain.vtu
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index 0000000000000000000000000000000000000000..be8bc0ab4a85fc6640c927c8913f0d1be8ec2f6b
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diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-TRF.prj b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-TRF.prj
new file mode 100644
index 0000000000000000000000000000000000000000..eff4873f657d512562a481dfdbbdab6cb646ca45
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-TRF.prj
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+ <meshes>
+ <mesh>Decovalex-0-simplified-plain-with-p0-plain.vtu</mesh>
+ <mesh>Decovalex-0-Boundary-Top-mapped-plain.vtu</mesh>
+ <mesh>Decovalex-0-Boundary-Left-mapped-plain.vtu</mesh>
+ <mesh>Decovalex-0-Boundary-Bottom-mapped-plain.vtu</mesh>
+ <mesh>Decovalex-0-Boundary-Right-mapped-plain.vtu</mesh>
+ <mesh>Decovalex-0-Boundary-Heater-mapped-plain.vtu
+ </mesh>
+ </meshes>
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+ <process>
+ <name>Decovalex-0</name>
+ <type>THERMO_RICHARDS_FLOW</type>
+ <mass_lumping>true</mass_lumping>
+ <integration_order>2</integration_order>
+ <process_variables>
+ <temperature>temperature</temperature>
+ <pressure>pressure</pressure>
+ </process_variables>
+ <secondary_variables>
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+ output_name="saturation"/>
+ </secondary_variables>
+ <specific_body_force>0 0</specific_body_force>
+ <simplified_elasticity>uniaxial</simplified_elasticity>
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+ </processes>
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+ <medium id="0"><!--Clay-->
+ <phases>
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+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>vapour_density</name>
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+ <property>
+ <name>latent_heat</name>
+ <type>LinearWaterVapourLatentHeat</type>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4181.3</value>
+ </property>
+ <property>
+ <name>thermal_diffusion_enhancement_factor
+ </name>
+ <type>Constant</type>
+ <value>1.0</value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Linear</type>
+ <reference_value>1000.0</reference_value>
+ <independent_variable>
+ <variable_name>temperature
+ </variable_name>
+ <reference_condition>273.15
+ </reference_condition>
+ <slope>-4e-4</slope>
+ </independent_variable>
+ <independent_variable>
+ <variable_name>phase_pressure
+ </variable_name>
+ <reference_condition>1e5
+ </reference_condition>
+ <slope>4.6511627906976743356e-10
+ </slope>
+ </independent_variable>
+ </property>
+ <property>
+ <name>viscosity</name>
+ <type>Curve</type>
+ <curve>ViscosityWater</curve>
+ <independent_variable>temperature
+ </independent_variable>
+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>995</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>1.5e-5</value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>2689.65517241379</value>
+ </property>
+ <property>
+ <name>youngs_modulus</name>
+ <type>Parameter</type>
+ <parameter_name>YoungsModuliClay</parameter_name>
+ </property>
+ <property>
+ <name>poissons_ratio</name>
+ <type>Parameter</type>
+ <parameter_name>PoissonsRatiosClay</parameter_name>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>0.13</value>
+ </property>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>1</value>
+ </property>
+ <property>
+ <name>permeability</name>
+ <type>Parameter</type>
+ <parameter_name>IntrinsicPermClay</parameter_name>
+ </property>
+ <property>
+ <name>relative_permeability</name>
+ <type>RelativePermeabilityVanGenuchten</type>
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+ </residual_gas_saturation>
+ <exponent>0.6</exponent>
+ <minimum_relative_permeability_liquid>1e-6
+ </minimum_relative_permeability_liquid>
+ </property>
+ <property>
+ <name>saturation</name>
+ <type>SaturationVanGenuchten</type>
+ <residual_liquid_saturation>0.0
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+ <residual_gas_saturation>0
+ </residual_gas_saturation>
+ <exponent>0.6</exponent>
+ <p_b>20000000</p_b>
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+ <property>
+ <name>bishops_effective_stress</name>
+ <type>BishopsSaturationCutoff</type>
+ <cutoff_value>1.0</cutoff_value>
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+ <property>
+ <name>thermal_conductivity</name>
+ <type>Parameter</type>
+ <parameter_name>ThermalConductivityClay
+ </parameter_name>
+ </property>
+ </properties>
+ </medium>
+ <medium id="1"><!--Bent-->
+ <phases>
+ <phase>
+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>vapour_density</name>
+ <type>WaterVapourDensity</type>
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+ <name>vapour_diffusion</name>
+ <type>VapourDiffusionFEBEX</type>
+ <tortuosity>0.8</tortuosity>
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+ <name>latent_heat</name>
+ <type>LinearWaterVapourLatentHeat</type>
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+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4181.3</value>
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+ <property>
+ <name>thermal_diffusion_enhancement_factor
+ </name>
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+ <reference_value>1000.0</reference_value>
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+ <variable_name>temperature
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+ <slope>4.6511627906976743356e-10
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+ </independent_variable>
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+ <property>
+ <name>viscosity</name>
+ <type>Curve</type>
+ <curve>ViscosityWater</curve>
+ <independent_variable>temperature
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+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>800.0</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>3e-6</value>
+ </property>
+ <property>
+ <name>density</name>
+ <!--GrainDensBent-->
+ <type>Constant</type>
+ <value>2242.15246636771</value>
+ </property>
+ <property>
+ <name>youngs_modulus</name>
+ <type>Parameter</type>
+ <parameter_name>YoungsModulusBent</parameter_name>
+ </property>
+ <property>
+ <name>poissons_ratio</name>
+ <type>Parameter</type>
+ <parameter_name>PoissonsRatioBent</parameter_name>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>0.331</value>
+ </property>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>1</value>
+ </property>
+ <property>
+ <name>permeability</name>
+ <type>Constant</type>
+ <value>3.5e-20</value>
+ </property>
+ <property>
+ <name>relative_permeability</name>
+ <type>RelativePermeabilityVanGenuchten</type>
+ <residual_liquid_saturation>0
+ </residual_liquid_saturation>
+ <residual_gas_saturation>0
+ </residual_gas_saturation>
+ <exponent>0.5</exponent>
+ <minimum_relative_permeability_liquid>1e-6
+ </minimum_relative_permeability_liquid>
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+ <residual_gas_saturation>0
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+ <exponent>0.5</exponent>
+ <p_b>28600000</p_b>
+ </property>
+ <property>
+ <name>bishops_effective_stress</name>
+ <type>BishopsSaturationCutoff</type>
+ <cutoff_value>1.0</cutoff_value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Curve</type>
+ <curve>ThermalConductivityBent</curve>
+ <independent_variable>liquid_saturation
+ </independent_variable>
+ </property>
+ </properties>
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+ <medium id="2"><!--Block-->
+ <phases>
+ <phase>
+ <type>AqueousLiquid</type>
+ <properties>
+ <property>
+ <name>vapour_density</name>
+ <type>WaterVapourDensity</type>
+ </property>
+ <property>
+ <name>vapour_diffusion</name>
+ <type>VapourDiffusionFEBEX</type>
+ <tortuosity>0.8</tortuosity>
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+ <property>
+ <name>latent_heat</name>
+ <type>LinearWaterVapourLatentHeat</type>
+ </property>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>4181.3</value>
+ </property>
+ <property>
+ <name>thermal_diffusion_enhancement_factor
+ </name>
+ <type>Constant</type>
+ <value>1.0</value>
+ </property>
+ <property>
+ <name>density</name>
+ <type>Linear</type>
+ <reference_value>1000.0</reference_value>
+ <independent_variable>
+ <variable_name>temperature
+ </variable_name>
+ <reference_condition>273.15
+ </reference_condition>
+ <slope>-4e-4</slope>
+ </independent_variable>
+ <independent_variable>
+ <variable_name>phase_pressure
+ </variable_name>
+ <reference_condition>1e5
+ </reference_condition>
+ <slope>4.6511627906976743356e-10
+ </slope>
+ </independent_variable>
+ </property>
+ <property>
+ <name>viscosity</name>
+ <type>Curve</type>
+ <curve>ViscosityWater</curve>
+ <independent_variable>temperature
+ </independent_variable>
+ </property>
+ </properties>
+ </phase>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>specific_heat_capacity</name>
+ <type>Constant</type>
+ <value>800.0</value>
+ </property>
+ <property>
+ <name>thermal_expansivity</name>
+ <type>Constant</type>
+ <value>3e-6</value>
+ </property>
+ <property>
+ <name>density</name>
+ <!--GrainDensBlock-->
+ <type>Constant</type>
+ <value>2526.15844544096</value>
+ </property>
+ <property>
+ <name>youngs_modulus</name>
+ <type>Parameter</type>
+ <parameter_name>YoungsModulusBlock</parameter_name>
+ </property>
+ <property>
+ <name>poissons_ratio</name>
+ <type>Parameter</type>
+ <parameter_name>PoissonsRatioBlock</parameter_name>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ <properties>
+ <property>
+ <name>porosity</name>
+ <type>Constant</type>
+ <value>0.331</value>
+ </property>
+ <property>
+ <name>biot_coefficient</name>
+ <type>Constant</type>
+ <value>1</value>
+ </property>
+ <property>
+ <name>permeability</name>
+ <type>Constant</type>
+ <value>1e-22</value>
+ </property>
+ <property>
+ <name>relative_permeability</name>
+ <type>RelativePermeabilityVanGenuchten</type>
+ <residual_liquid_saturation>0
+ </residual_liquid_saturation>
+ <residual_gas_saturation>0
+ </residual_gas_saturation>
+ <exponent>0.4011976</exponent>
+ <minimum_relative_permeability_liquid>1e-6
+ </minimum_relative_permeability_liquid>
+ </property>
+ <property>
+ <name>saturation</name>
+ <type>SaturationVanGenuchten</type>
+ <residual_liquid_saturation>0.0
+ </residual_liquid_saturation>
+ <residual_gas_saturation>0
+ </residual_gas_saturation>
+ <exponent>0.4011976</exponent>
+ <p_b>30000000</p_b>
+ </property>
+ <property>
+ <name>bishops_effective_stress</name>
+ <type>BishopsSaturationCutoff</type>
+ <cutoff_value>1.0</cutoff_value>
+ </property>
+ <property>
+ <name>thermal_conductivity</name>
+ <type>Curve</type>
+ <curve>ThermalConductivityBlock</curve>
+ <independent_variable>liquid_saturation
+ </independent_variable>
+ </property>
+ </properties>
+ </medium>
+ </media>
+ <time_loop>
+ <processes>
+ <!--For the equations of deformation-->
+ <process ref="Decovalex-0">
+ <nonlinear_solver>basic_newton</nonlinear_solver>
+ <convergence_criterion>
+ <type>PerComponentDeltaX</type>
+ <norm_type>NORM2</norm_type>
+ <reltols>1e-10 1e-10</reltols>
+ </convergence_criterion>
+ <time_discretization>
+ <type>BackwardEuler</type>
+ </time_discretization>
+ <time_stepping>
+ <type>FixedTimeStepping</type>
+ <t_initial>0</t_initial>
+ <!--Only allow 20 steps for benchmark-->
+ <t_end>864000</t_end>
+ <!-- For a full run, use the following end time:-->
+ <!--t_end>157788000</t_end-->
+ <timesteps>
+ <pair>
+ <repeat>1826</repeat>
+ <delta_t>86400</delta_t>
+ </pair>
+ <pair>
+ <repeat>1</repeat>
+ <delta_t>21600</delta_t>
+ </pair>
+ </timesteps>
+ </time_stepping>
+ </process>
+ </processes>
+ <output>
+ <type>VTK</type>
+ <prefix>Decovalex-THuni-0</prefix>
+ <suffix>_ts_{:timestep}_t_{:time}</suffix>
+ <timesteps>
+ <pair>
+ <repeat>1000</repeat>
+ <each_steps>10</each_steps>
+ </pair>
+ </timesteps>
+ <variables>
+ <variable>temperature</variable>
+ <variable>pressure</variable>
+ <variable>saturation</variable>
+ </variables>
+ <fixed_output_times>
+ 0
+ 17280000
+ 34560000
+ 69120000
+ 103680000
+ 138240000
+ 157788000
+ </fixed_output_times>
+ </output>
+ </time_loop>
+ <local_coordinate_system>
+ <basis_vector_0>b0</basis_vector_0>
+ <basis_vector_1>b1</basis_vector_1>
+ </local_coordinate_system>
+ <parameters>
+ <parameter>
+ <name>b0</name>
+ <type>Constant</type>
+ <values> 0.829037572555042 0.559192903470747</values>
+ </parameter>
+ <parameter>
+ <name>b1</name>
+ <type>Constant</type>
+ <values>-0.559192903470747 0.829037572555042</values>
+ </parameter>
+ <parameter>
+ <name>ThermalConductivityClay</name>
+ <type>Constant</type>
+ <values>2.4 0 0 1.3</values>
+ <use_local_coordinate_system>true
+ </use_local_coordinate_system>
+ </parameter>
+ <parameter>
+ <name>IntrinsicPermClay</name>
+ <type>Constant</type>
+ <values>5e-20 0 0 1e-20</values>
+ <use_local_coordinate_system>true
+ </use_local_coordinate_system>
+ </parameter>
+ <parameter>
+ <name>YoungsModuliClay</name>
+ <type>Constant</type>
+ <!--xx yy zz-->
+ <values>8e9 4e9 4e9</values>
+ </parameter>
+ <parameter>
+ <name>YoungsModulusBent</name>
+ <type>Constant</type>
+ <value>18e6</value>
+ </parameter>
+ <parameter>
+ <name>YoungsModulusBlock</name>
+ <type>Constant</type>
+ <value>24e6</value>
+ </parameter>
+ <parameter>
+ <name>ShearModuliClay</name>
+ <type>Constant</type>
+ <values>3.5e9 3.5e9 3.5e9</values>
+ </parameter>
+ <parameter>
+ <name>PoissonsRatiosClay</name>
+ <type>Constant</type>
+ <!--xy yz xz-->
+ <values>0.35 0.25 0.25</values>
+ </parameter>
+ <parameter>
+ <name>PoissonsRatioBent</name>
+ <type>Constant</type>
+ <value>0.35</value>
+ </parameter>
+ <parameter>
+ <name>PoissonsRatioBlock</name>
+ <type>Constant</type>
+ <value>0.2</value>
+ </parameter>
+ <parameter>
+ <mesh>Decovalex-0-simplified-plain-with-p0-plain</mesh>
+ <name>Initial_stress</name>
+ <type>Constant</type>
+ <!--2D xx yy zz xy or 3D xx yy zz xy yz xz
+ negative for compressive stress-->
+ <values>-6.5e6 -2.5e6 -4.5e6 0</values>
+ </parameter>
+ <parameter>
+ <name>displacement_ic</name>
+ <type>Constant</type>
+ <values>0 0</values>
+ </parameter>
+ <parameter>
+ <name>pressure_ic</name>
+ <type>MeshNode</type>
+ <field_name>p0</field_name>
+ </parameter>
+ <parameter>
+ <name>temperature_ic</name>
+ <type>Constant</type>
+ <values>288.15</values>
+ </parameter>
+ <parameter>
+ <name>dirichlet</name>
+ <type>Constant</type>
+ <values>0</values>
+ </parameter>
+ <parameter>
+ <name>heater</name>
+ <type>Constant</type>
+ <values>88.9686017167718</values>
+ </parameter>
+ </parameters>
+ <curves>
+ <curve>
+ <name>ThermalConductivityBent</name>
+ <coords>
+ 0.00
+ 0.05
+ 0.10
+ 0.15
+ 0.20
+ 0.25
+ 0.30
+ 0.35
+ 0.40
+ 0.45
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+ 0.60
+ 0.65
+ 0.70
+ 0.75
+ 0.80
+ 0.85
+ 0.90
+ 0.95
+ 1.00
+ </coords>
+ <values>
+ 0.3500
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+ 0.4350
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+ 1.0300
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+ 1.1575
+ 1.2000
+ </values>
+ </curve>
+ <curve>
+ <name>ThermalConductivityBlock</name>
+ <coords>
+ 0.00
+ 0.05
+ 0.10
+ 0.15
+ 0.20
+ 0.25
+ 0.30
+ 0.35
+ 0.40
+ 0.45
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+ 0.55
+ 0.60
+ 0.65
+ 0.70
+ 0.75
+ 0.80
+ 0.85
+ 0.90
+ 0.95
+ 1.00
+ </coords>
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+ </values>
+ </curve>
+ <curve>
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+ <coords>
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+ </coords>
+ <values>
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+ </values>
+ </curve>
+ </curves>
+ <process_variables>
+ <process_variable>
+ <name>pressure</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>pressure_ic</initial_condition>
+ </process_variable>
+ <process_variable>
+ <name>temperature</name>
+ <components>1</components>
+ <order>1</order>
+ <initial_condition>temperature_ic</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <mesh>Decovalex-0-Boundary-Heater-mapped-plain
+ </mesh>
+ <type>Neumann</type>
+ <parameter>heater</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ </process_variables>
+ <nonlinear_solvers>
+ <nonlinear_solver>
+ <name>basic_newton</name>
+ <type>Newton</type>
+ <max_iter>100</max_iter>
+ <linear_solver>linear_solver</linear_solver>
+ </nonlinear_solver>
+ </nonlinear_solvers>
+ <linear_solvers>
+ <linear_solver>
+ <name>linear_solver</name>
+ <eigen>
+ <solver_type>SparseLU</solver_type>
+ <scaling>true</scaling>
+ </eigen>
+ </linear_solver>
+ </linear_solvers>
+</OpenGeoSysProject>
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-simplified-plain-with-p0-plain.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-simplified-plain-with-p0-plain.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..4df317972327b7670409f6a40071dc2c70380a1e
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/Decovalex-0-simplified-plain-with-p0-plain.vtu
@@ -0,0 +1,6336 @@
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diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/expected_Decovalex-0_ts_10_t_864000.000000.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/expected_Decovalex-0_ts_10_t_864000.000000.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..99404941c3b31e6343ee686977989865d9cd23a3
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/TaskCDECOVALEX2023/expected_Decovalex-0_ts_10_t_864000.000000.vtu
@@ -0,0 +1,47 @@
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DgAAAAAAAAAAgAAAAAAAAIAnAAAAAAAAyWwAAAAAAABhbAAAAAAAAB5wAAAAAAAAYnQAAAAAAADocwAAAAAAAGF1AAAAAAAAsXUAAAAAAABidAAAAAAAANZzAAAAAAAATHUAAAAAAADycQAAAAAAACdpAAAAAAAAVmYAAAAAAACwIQAAAAAAAA==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AgAAAAAAAAAAgAAAAAAAAMBWAAAAAAAAaTkAAAAAAABOJAAAAAAAAA==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BAAAAAAAAAAAgAAAAAAAAIAtAAAAAAAA0mAAAAAAAACmYAAAAAAAAM5gAAAAAAAAgCIAAAAAAAA=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AQAAAAAAAAAAgAAAAAAAAGBrAAAAAAAAc2AAAAAAAAA=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AQAAAAAAAAAAgAAAAAAAAGBrAAAAAAAApxwAAAAAAAA=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AQAAAAAAAAAAgAAAAAAAAGBrAAAAAAAAeT0AAAAAAAA=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BAAAAAAAAAAAgAAAAAAAAIAwAAAAAAAAJHAAAAAAAAD1dQAAAAAAAOZyAAAAAAAAiSkAAAAAAAA=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+</VTKFile>
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMhyd_sat_ts_10_t_1.000000.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMhyd_sat_ts_10_t_1.000000.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..62edc89313896ca802c097c3bfaecee7d784c257
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMhyd_sat_ts_10_t_1.000000.vtu
@@ -0,0 +1,46 @@
+<?xml version="1.0"?>
+<VTKFile type="UnstructuredGrid" version="1.0" byte_order="LittleEndian" header_type="UInt64" compressor="vtkZLibDataCompressor">
+ <UnstructuredGrid>
+ <FieldData>
+ <DataArray type="Int8" Name="IntegrationPointMetaData" NumberOfTuples="465" format="appended" RangeMin="34" RangeMax="125" offset="0" />
+ <DataArray type="Int8" Name="OGS_VERSION" NumberOfTuples="26" format="appended" RangeMin="45" RangeMax="121" offset="232" />
+ <DataArray type="Float64" Name="epsilon_ip" NumberOfComponents="6" NumberOfTuples="64" format="appended" RangeMin="0.0049526478455" RangeMax="0.0049526478455" offset="324" />
+ <DataArray type="Float64" Name="porosity_ip" NumberOfTuples="64" format="appended" RangeMin="0.183" RangeMax="0.183" offset="1888" />
+ <DataArray type="Float64" Name="saturation_ip" NumberOfTuples="64" format="appended" RangeMin="1" RangeMax="1" offset="1960" />
+ <DataArray type="Float64" Name="sigma_ip" NumberOfComponents="6" NumberOfTuples="64" format="appended" RangeMin="36507354.032" RangeMax="36507354.032" offset="2028" />
+ <DataArray type="Float64" Name="swelling_stress_ip" NumberOfComponents="6" NumberOfTuples="64" format="appended" RangeMin="0" RangeMax="0" offset="3672" />
+ <DataArray type="Float64" Name="transport_porosity_ip" NumberOfTuples="64" format="appended" RangeMin="0.183" RangeMax="0.183" offset="3752" />
+ </FieldData>
+ <Piece NumberOfPoints="8" NumberOfCells="1" >
+ <PointData>
+ <DataArray type="Float64" Name="HydraulicFlow" format="appended" RangeMin="-2.0136067178e-06" RangeMax="-2.013402991e-06" offset="3824" />
+ <DataArray type="Float64" Name="NodalForces" NumberOfComponents="3" format="appended" RangeMin="5.3947966094e-06" RangeMax="1.0271386732e-05" offset="3916" />
+ <DataArray type="Float64" Name="displacement" NumberOfComponents="3" format="appended" RangeMin="0" RangeMax="0.24763239228" offset="4036" />
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+ <DataArray type="Float64" Name="pressure_interpolated" format="appended" RangeMin="70258435.592" RangeMax="70258435.592" offset="4640" />
+ <DataArray type="Float64" Name="saturation" format="appended" RangeMin="1" RangeMax="1" offset="4724" />
+ <DataArray type="Float64" Name="sigma" NumberOfComponents="6" format="appended" RangeMin="36507354.032" RangeMax="36507354.032" offset="4816" />
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diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMhyd_unsat_ts_10_t_1.000000.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMhyd_unsat_ts_10_t_1.000000.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..354c363fd873a02db12ab05b9d45ee3d68cf505c
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMhyd_unsat_ts_10_t_1.000000.vtu
@@ -0,0 +1,46 @@
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diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMhyd_unsaturated_bishopstest_ts_10_t_1.000000.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMhyd_unsaturated_bishopstest_ts_10_t_1.000000.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..27293de290bbb4559e2fd7c68c0fc9eecccbc31a
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMhyd_unsaturated_bishopstest_ts_10_t_1.000000.vtu
@@ -0,0 +1,46 @@
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diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMuni_sat_ts_10_t_1.000000.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMuni_sat_ts_10_t_1.000000.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..298d66e15369166238d22a0ae1380c36a81ddfde
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMuni_sat_ts_10_t_1.000000.vtu
@@ -0,0 +1,46 @@
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diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMuni_unsat_bishopstest_ts_10_t_1.000000.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMuni_unsat_bishopstest_ts_10_t_1.000000.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..4faf8e82f3ddb0e4a42858efdd4981f241856738
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMuni_unsat_bishopstest_ts_10_t_1.000000.vtu
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diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMuni_unsat_ts_10_t_1.000000.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMuni_unsat_ts_10_t_1.000000.vtu
new file mode 100644
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--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMuni_unsat_ts_10_t_1.000000.vtu
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diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMuni_unsaturated_bishopstest_ts_10_t_1.000000.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMuni_unsaturated_bishopstest_ts_10_t_1.000000.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..c766cdbbba5e9e485ef9fbf5e58fa6f6f535968d
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/expected_TRMuni_unsaturated_bishopstest_ts_10_t_1.000000.vtu
@@ -0,0 +1,46 @@
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+ </AppendedData>
+</VTKFile>
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_bulk.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_bulk.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..666b3f21bb001a6cd95588cab74d12e3ae248a50
--- /dev/null
+++ b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_bulk.vtu
@@ -0,0 +1,22 @@
+<?xml version="1.0"?>
+<VTKFile type="UnstructuredGrid" version="0.1" byte_order="LittleEndian" header_type="UInt32">
+ <UnstructuredGrid>
+ <Piece NumberOfPoints="8" NumberOfCells="1" >
+ <PointData>
+ </PointData>
+ <CellData>
+ </CellData>
+ <Points>
+ <DataArray type="Float64" Name="Points" NumberOfComponents="3" format="appended" RangeMin="0" RangeMax="86.602540378" offset="0" />
+ </Points>
+ <Cells>
+ <DataArray type="Int64" Name="connectivity" format="appended" RangeMin="" RangeMax="" offset="264" />
+ <DataArray type="Int64" Name="offsets" format="appended" RangeMin="" RangeMax="" offset="356" />
+ <DataArray type="UInt8" Name="types" format="appended" RangeMin="" RangeMax="" offset="372" />
+ </Cells>
+ </Piece>
+ </UnstructuredGrid>
+ <AppendedData encoding="base64">
+ _wAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAElAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAASUAAAAAAAAAAAAAAAAAAAElAAAAAAAAASUAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAAABJQAAAAAAAAElAAAAAAAAAAAAAAAAAAABJQAAAAAAAAAAAAAAAAAAASUAAAAAAAABJQAAAAAAAAElAAAAAAAAASUAAAAAAAABJQA==QAAAAAAAAAAAAAAAAQAAAAAAAAADAAAAAAAAAAIAAAAAAAAABAAAAAAAAAAFAAAAAAAAAAcAAAAAAAAABgAAAAAAAAA=CAAAAAgAAAAAAAAAAQAAAAw=
+ </AppendedData>
+</VTKFile>
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_x0_surface.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_x0_surface.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..0edc17ee1179b405c520e6bffca79fada3dfe07a
Binary files /dev/null and b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_x0_surface.vtu differ
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_x10_surface.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_x10_surface.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..360656d76a7bff0c2bf4b4aab91df57feee76e1f
Binary files /dev/null and b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_x10_surface.vtu differ
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_y0_surface.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_y0_surface.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..6eeadf7d88f961f111ec7ab392276de7eb34c73e
Binary files /dev/null and b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_y0_surface.vtu differ
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_y10_surface.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_y10_surface.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..2f618ac07352b1435f7a41371d1386db5de7f153
Binary files /dev/null and b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_y10_surface.vtu differ
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_z0_surface.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_z0_surface.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..a5e4cd122cba8c5e5aee4c83097dd58deed53d79
Binary files /dev/null and b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_z0_surface.vtu differ
diff --git a/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_z10_surface.vtu b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_z10_surface.vtu
new file mode 100644
index 0000000000000000000000000000000000000000..4f3e978cded1782c794e47bba77033da75553f4f
Binary files /dev/null and b/Tests/Data/ThermoRichardsFlow/SimplifiedMechanics/single_cube_z10_surface.vtu differ
diff --git a/scripts/cmake/ProcessesSetup.cmake b/scripts/cmake/ProcessesSetup.cmake
index 7ce7c2583149f0fc15cd68d0d8f19c298c59725d..21f9407d5625c5f90807400fa75d1e2265970f87 100644
--- a/scripts/cmake/ProcessesSetup.cmake
+++ b/scripts/cmake/ProcessesSetup.cmake
@@ -23,6 +23,7 @@ set(_processes_list
ThermoHydroMechanics
ThermoMechanicalPhaseField
ThermoMechanics
+ ThermoRichardsFlow
TwoPhaseFlowWithPP
TwoPhaseFlowWithPrho
)