From 28d0a4ec2e3cc64da6962efbc46f5d4b0f0b6df5 Mon Sep 17 00:00:00 2001
From: renchao_lu <renchao.lu@gmail.com>
Date: Sun, 30 May 2021 18:49:38 +0200
Subject: [PATCH] [T] add parallel plate test case.

---
 ProcessLib/StokesFlow/Tests.cmake             |   4 +
 Tests/Data/StokesFlow/ParallelPlate.prj       | 210 ++++++++++++++++++
 Tests/Data/StokesFlow/ParallelPlate.vtu       |  23 ++
 .../StokesFlow/ParallelPlateWithBodyForce.prj | 210 ++++++++++++++++++
 ...llelPlateWithBodyForce_ts_2_t_2.000000.vtu |  29 +++
 .../Data/StokesFlow/ParallelPlate_bottom.vtu  |  35 +++
 Tests/Data/StokesFlow/ParallelPlate_left.vtu  |  35 +++
 Tests/Data/StokesFlow/ParallelPlate_right.vtu |  35 +++
 Tests/Data/StokesFlow/ParallelPlate_top.vtu   |  35 +++
 .../ParallelPlate_ts_2_t_2.000000.vtu         |  29 +++
 10 files changed, 645 insertions(+)
 create mode 100644 ProcessLib/StokesFlow/Tests.cmake
 create mode 100644 Tests/Data/StokesFlow/ParallelPlate.prj
 create mode 100644 Tests/Data/StokesFlow/ParallelPlate.vtu
 create mode 100644 Tests/Data/StokesFlow/ParallelPlateWithBodyForce.prj
 create mode 100644 Tests/Data/StokesFlow/ParallelPlateWithBodyForce_ts_2_t_2.000000.vtu
 create mode 100644 Tests/Data/StokesFlow/ParallelPlate_bottom.vtu
 create mode 100644 Tests/Data/StokesFlow/ParallelPlate_left.vtu
 create mode 100644 Tests/Data/StokesFlow/ParallelPlate_right.vtu
 create mode 100644 Tests/Data/StokesFlow/ParallelPlate_top.vtu
 create mode 100644 Tests/Data/StokesFlow/ParallelPlate_ts_2_t_2.000000.vtu

diff --git a/ProcessLib/StokesFlow/Tests.cmake b/ProcessLib/StokesFlow/Tests.cmake
new file mode 100644
index 00000000000..72370ebfcc6
--- /dev/null
+++ b/ProcessLib/StokesFlow/Tests.cmake
@@ -0,0 +1,4 @@
+if (NOT OGS_USE_MPI)
+    OgsTest(PROJECTFILE StokesFlow/ParallelPlate.prj RUNTIME 2)
+    OgsTest(PROJECTFILE StokesFlow/ParallelPlateWithBodyForce.prj RUNTIME 2)
+endif()
diff --git a/Tests/Data/StokesFlow/ParallelPlate.prj b/Tests/Data/StokesFlow/ParallelPlate.prj
new file mode 100644
index 00000000000..00b177e33ca
--- /dev/null
+++ b/Tests/Data/StokesFlow/ParallelPlate.prj
@@ -0,0 +1,210 @@
+<?xml version="1.0" encoding="ISO-8859-1"?>
+<OpenGeoSysProject>
+    <meshes>
+        <mesh>ParallelPlate.vtu</mesh>
+        <mesh>ParallelPlate_top.vtu</mesh>
+        <mesh>ParallelPlate_bottom.vtu</mesh>
+        <mesh>ParallelPlate_left.vtu</mesh>
+        <mesh>ParallelPlate_right.vtu</mesh>
+    </meshes>
+    <processes>
+        <process>
+            <name>ff</name>
+            <type>StokesFlow</type>
+            <integration_order>3</integration_order>
+            <process_variables>
+                <liquid_velocity>liquid_velocity</liquid_velocity>
+                <pressure>pressure</pressure>
+            </process_variables>
+            <specific_body_force>0 0</specific_body_force>
+        </process>
+    </processes>
+    <media>
+        <medium id="0">
+            <phases>
+                <phase>
+                    <type>AqueousLiquid</type>
+                    <properties>
+                        <property>
+                            <name>viscosity</name>
+                            <type>Constant</type>
+                            <value>5e-3</value>
+                        </property>
+                    </properties>
+                </phase>
+            </phases>
+        </medium>
+    </media>
+    <time_loop>
+        <processes>
+            <process ref="ff">
+                <nonlinear_solver>basic_picard</nonlinear_solver>
+                <convergence_criterion>
+                    <type>PerComponentDeltaX</type>
+                    <norm_type>NORM2</norm_type>
+                    <abstols>1.e-6 1.e-6 1.e-6</abstols>
+                </convergence_criterion>
+                <time_discretization>
+                    <type>BackwardEuler</type>
+                </time_discretization>
+                <time_stepping>
+                    <type>FixedTimeStepping</type>
+                    <t_initial>0</t_initial>
+                    <t_end>2</t_end>
+                    <timesteps>
+                        <pair>
+                            <repeat>2</repeat>
+                            <delta_t>1</delta_t>
+                        </pair>
+                    </timesteps>
+                </time_stepping>
+            </process>
+        </processes>
+        <output>
+            <type>VTK</type>
+            <prefix>ParallelPlate</prefix>
+            <suffix>_ts_{:timestep}_t_{:time}</suffix>
+            <timesteps>
+                <pair>
+                    <repeat>2</repeat>
+                    <each_steps>1</each_steps>
+                </pair>
+            </timesteps>
+            <variables>
+                <variable>liquid_velocity</variable>
+                <variable>pressure</variable>
+            </variables>
+        </output>
+    </time_loop>
+    <parameters>
+        <parameter>
+            <name>kappa</name>
+            <type>Constant</type>
+            <values>1.157e-12</values>
+        </parameter>
+        <parameter>
+            <name>porosity</name>
+            <type>Constant</type>
+            <value>1</value>
+        </parameter>
+        <parameter>
+            <name>decay</name>
+            <type>Constant</type>
+            <value>0</value>
+        </parameter>
+        <parameter>
+            <name>Dirichlet0</name>
+            <type>Constant</type>
+            <value>0</value>
+        </parameter>
+        <parameter>
+            <name>v0</name>
+            <type>Constant</type>
+            <values>0 0</values>
+        </parameter>
+        <parameter>
+            <name>p0</name>
+            <type>Constant</type>
+            <value>200000</value>
+        </parameter>
+        <parameter>
+            <name>p_in</name>
+            <type>Constant</type>
+            <value>200039.8</value>
+        </parameter>
+        <parameter>
+            <name>p_out</name>
+            <type>Constant</type>
+            <value>200000</value>
+        </parameter>
+    </parameters>
+    <process_variables>
+        <process_variable>
+            <name>liquid_velocity</name>
+            <components>2</components>
+            <order>2</order>
+            <initial_condition>v0</initial_condition>
+            <boundary_conditions>
+                <boundary_condition>
+                    <mesh>ParallelPlate_top</mesh>
+                    <type>Dirichlet</type>
+                    <component>0</component>
+                    <parameter>Dirichlet0</parameter>
+                </boundary_condition>
+                <boundary_condition>
+                    <mesh>ParallelPlate_bottom</mesh>
+                    <type>Dirichlet</type>
+                    <component>0</component>
+                    <parameter>Dirichlet0</parameter>
+                </boundary_condition>
+                <boundary_condition>
+                    <mesh>ParallelPlate_top</mesh>
+                    <type>Dirichlet</type>
+                    <component>1</component>
+                    <parameter>Dirichlet0</parameter>
+                </boundary_condition>
+                <boundary_condition>
+                    <mesh>ParallelPlate_bottom</mesh>
+                    <type>Dirichlet</type>
+                    <component>1</component>
+                    <parameter>Dirichlet0</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>ParallelPlate_left</mesh>
+                    <type>Dirichlet</type>
+                    <parameter>p_in</parameter>
+                </boundary_condition>
+                <boundary_condition>
+                    <mesh>ParallelPlate_right</mesh>
+                    <type>Dirichlet</type>
+                    <parameter>p_out</parameter>
+                </boundary_condition>
+            </boundary_conditions>
+        </process_variable>
+    </process_variables>
+    <nonlinear_solvers>
+        <nonlinear_solver>
+            <name>basic_picard</name>
+            <type>Picard</type>
+            <max_iter>300</max_iter>
+            <linear_solver>general_linear_solver</linear_solver>
+        </nonlinear_solver>
+    </nonlinear_solvers>
+    <linear_solvers>
+        <linear_solver>
+            <name>general_linear_solver</name>
+            <lis>-i cg -p jacobi -tol 1e-16 -maxiter 20000</lis>
+            <eigen>
+                <solver_type>BiCGSTAB</solver_type>
+                <precon_type>ILUT</precon_type>
+                <max_iteration_step>10000</max_iteration_step>
+                <error_tolerance>1e-14</error_tolerance>
+            </eigen>
+            <petsc>
+                <parameters>-ksp_type cg -pc_type bjacobi -ksp_atol 1e-10 -ksp_rtol 1e-8 -snes_type vinewtonssls -snes_linesearch_type l2 -snes_atol 1.e-8 -snes_rtol 1.e-8 -snes_max_it 1000 -snes_monitor </parameters>
+            </petsc>
+        </linear_solver>
+    </linear_solvers>
+    <test_definition>
+        <vtkdiff>
+            <regex>ParallelPlate_ts_[0-9]*_t_[0-9]*.000000.vtu</regex>
+            <field>pressure_interpolated</field>
+            <absolute_tolerance>1e-6</absolute_tolerance>
+            <relative_tolerance>1e-10</relative_tolerance>
+        </vtkdiff>
+        <vtkdiff>
+            <regex>ParallelPlate_ts_[0-9]*_t_[0-9]*.000000.vtu</regex>
+            <field>liquid_velocity</field>
+            <absolute_tolerance>1e-10</absolute_tolerance>
+            <relative_tolerance>1e-16</relative_tolerance>
+        </vtkdiff>
+    </test_definition>
+</OpenGeoSysProject>
diff --git a/Tests/Data/StokesFlow/ParallelPlate.vtu b/Tests/Data/StokesFlow/ParallelPlate.vtu
new file mode 100644
index 00000000000..9d786630c39
--- /dev/null
+++ b/Tests/Data/StokesFlow/ParallelPlate.vtu
@@ -0,0 +1,23 @@
+<?xml version="1.0"?>
+<VTKFile type="UnstructuredGrid" version="1.0" byte_order="LittleEndian" header_type="UInt64">
+  <UnstructuredGrid>
+    <Piece NumberOfPoints="2403"                 NumberOfCells="800"                 >
+      <PointData>
+      </PointData>
+      <CellData>
+        <DataArray type="Int32" Name="MaterialIDs" format="appended" RangeMin="0"                    RangeMax="0"                    offset="0"                   />
+      </CellData>
+      <Points>
+        <DataArray type="Float64" Name="Points" NumberOfComponents="3" format="appended" RangeMin="0"                    RangeMax="0.8000025"            offset="4280"                />
+      </Points>
+      <Cells>
+        <DataArray type="Int64" Name="connectivity" format="appended" RangeMin=""                     RangeMax=""                     offset="81188"               />
+        <DataArray type="Int64" Name="offsets" format="appended" RangeMin=""                     RangeMax=""                     offset="132400"              />
+        <DataArray type="UInt8" Name="types" format="appended" RangeMin=""                     RangeMax=""                     offset="140944"              />
+      </Cells>
+    </Piece>
+  </UnstructuredGrid>
+  <AppendedData encoding="base64">
+   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+  </AppendedData>
+</VTKFile>
diff --git a/Tests/Data/StokesFlow/ParallelPlateWithBodyForce.prj b/Tests/Data/StokesFlow/ParallelPlateWithBodyForce.prj
new file mode 100644
index 00000000000..0dd416ae970
--- /dev/null
+++ b/Tests/Data/StokesFlow/ParallelPlateWithBodyForce.prj
@@ -0,0 +1,210 @@
+<?xml version="1.0" encoding="ISO-8859-1"?>
+<OpenGeoSysProject>
+    <meshes>
+        <mesh>ParallelPlate.vtu</mesh>
+        <mesh>ParallelPlate_top.vtu</mesh>
+        <mesh>ParallelPlate_bottom.vtu</mesh>
+        <mesh>ParallelPlate_left.vtu</mesh>
+        <mesh>ParallelPlate_right.vtu</mesh>
+    </meshes>
+    <processes>
+        <process>
+            <name>ff</name>
+            <type>StokesFlow</type>
+            <integration_order>3</integration_order>
+            <process_variables>
+                <liquid_velocity>liquid_velocity</liquid_velocity>
+                <pressure>pressure</pressure>
+            </process_variables>
+            <specific_body_force>2 0</specific_body_force>
+        </process>
+    </processes>
+    <media>
+        <medium id="0">
+            <phases>
+                <phase>
+                    <type>AqueousLiquid</type>
+                    <properties>
+                        <property>
+                            <name>viscosity</name>
+                            <type>Constant</type>
+                            <value>5e-3</value>
+                        </property>
+                    </properties>
+                </phase>
+            </phases>
+        </medium>
+    </media>
+    <time_loop>
+        <processes>
+            <process ref="ff">
+                <nonlinear_solver>basic_picard</nonlinear_solver>
+                <convergence_criterion>
+                    <type>PerComponentDeltaX</type>
+                    <norm_type>NORM2</norm_type>
+                    <abstols>1.e-6 1.e-6 1.e-6</abstols>
+                </convergence_criterion>
+                <time_discretization>
+                    <type>BackwardEuler</type>
+                </time_discretization>
+                <time_stepping>
+                    <type>FixedTimeStepping</type>
+                    <t_initial>0</t_initial>
+                    <t_end>2</t_end>
+                    <timesteps>
+                        <pair>
+                            <repeat>2</repeat>
+                            <delta_t>1</delta_t>
+                        </pair>
+                    </timesteps>
+                </time_stepping>
+            </process>
+        </processes>
+        <output>
+            <type>VTK</type>
+            <prefix>ParallelPlateWithBodyForce</prefix>
+            <suffix>_ts_{:timestep}_t_{:time}</suffix>
+            <timesteps>
+                <pair>
+                    <repeat>2</repeat>
+                    <each_steps>1</each_steps>
+                </pair>
+            </timesteps>
+            <variables>
+                <variable>liquid_velocity</variable>
+                <variable>pressure</variable>
+            </variables>
+        </output>
+    </time_loop>
+    <parameters>
+        <parameter>
+            <name>kappa</name>
+            <type>Constant</type>
+            <values>1.157e-12</values>
+        </parameter>
+        <parameter>
+            <name>porosity</name>
+            <type>Constant</type>
+            <value>1</value>
+        </parameter>
+        <parameter>
+            <name>decay</name>
+            <type>Constant</type>
+            <value>0</value>
+        </parameter>
+        <parameter>
+            <name>Dirichlet0</name>
+            <type>Constant</type>
+            <value>0</value>
+        </parameter>
+        <parameter>
+            <name>v0</name>
+            <type>Constant</type>
+            <values>0 0</values>
+        </parameter>
+        <parameter>
+            <name>p0</name>
+            <type>Constant</type>
+            <value>200000</value>
+        </parameter>
+        <parameter>
+            <name>p_in</name>
+            <type>Constant</type>
+            <value>200039.8</value>
+        </parameter>
+        <parameter>
+            <name>p_out</name>
+            <type>Constant</type>
+            <value>200000</value>
+        </parameter>
+    </parameters>
+    <process_variables>
+        <process_variable>
+            <name>liquid_velocity</name>
+            <components>2</components>
+            <order>2</order>
+            <initial_condition>v0</initial_condition>
+            <boundary_conditions>
+                <boundary_condition>
+                    <mesh>ParallelPlate_top</mesh>
+                    <type>Dirichlet</type>
+                    <component>0</component>
+                    <parameter>Dirichlet0</parameter>
+                </boundary_condition>
+                <boundary_condition>
+                    <mesh>ParallelPlate_bottom</mesh>
+                    <type>Dirichlet</type>
+                    <component>0</component>
+                    <parameter>Dirichlet0</parameter>
+                </boundary_condition>
+                <boundary_condition>
+                    <mesh>ParallelPlate_top</mesh>
+                    <type>Dirichlet</type>
+                    <component>1</component>
+                    <parameter>Dirichlet0</parameter>
+                </boundary_condition>
+                <boundary_condition>
+                    <mesh>ParallelPlate_bottom</mesh>
+                    <type>Dirichlet</type>
+                    <component>1</component>
+                    <parameter>Dirichlet0</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>ParallelPlate_left</mesh>
+                    <type>Dirichlet</type>
+                    <parameter>p_in</parameter>
+                </boundary_condition>
+                <boundary_condition>
+                    <mesh>ParallelPlate_right</mesh>
+                    <type>Dirichlet</type>
+                    <parameter>p_out</parameter>
+                </boundary_condition>
+            </boundary_conditions>
+        </process_variable>
+    </process_variables>
+    <nonlinear_solvers>
+        <nonlinear_solver>
+            <name>basic_picard</name>
+            <type>Picard</type>
+            <max_iter>300</max_iter>
+            <linear_solver>general_linear_solver</linear_solver>
+        </nonlinear_solver>
+    </nonlinear_solvers>
+    <linear_solvers>
+        <linear_solver>
+            <name>general_linear_solver</name>
+            <lis>-i cg -p jacobi -tol 1e-16 -maxiter 20000</lis>
+            <eigen>
+                <solver_type>BiCGSTAB</solver_type>
+                <precon_type>ILUT</precon_type>
+                <max_iteration_step>10000</max_iteration_step>
+                <error_tolerance>1e-14</error_tolerance>
+            </eigen>
+            <petsc>
+                <parameters>-ksp_type cg -pc_type bjacobi -ksp_atol 1e-10 -ksp_rtol 1e-8 -snes_type vinewtonssls -snes_linesearch_type l2 -snes_atol 1.e-8 -snes_rtol 1.e-8 -snes_max_it 1000 -snes_monitor </parameters>
+            </petsc>
+        </linear_solver>
+    </linear_solvers>
+    <test_definition>
+        <vtkdiff>
+            <regex>ParallelPlateWithBodyForce_ts_[0-9]*_t_[0-9]*.000000.vtu</regex>
+            <field>pressure_interpolated</field>
+            <absolute_tolerance>1e-6</absolute_tolerance>
+            <relative_tolerance>1e-10</relative_tolerance>
+        </vtkdiff>
+        <vtkdiff>
+            <regex>ParallelPlateWithBodyForce_ts_[0-9]*_t_[0-9]*.000000.vtu</regex>
+            <field>liquid_velocity</field>
+            <absolute_tolerance>1e-10</absolute_tolerance>
+            <relative_tolerance>1e-16</relative_tolerance>
+        </vtkdiff>
+    </test_definition>
+</OpenGeoSysProject>
diff --git a/Tests/Data/StokesFlow/ParallelPlateWithBodyForce_ts_2_t_2.000000.vtu b/Tests/Data/StokesFlow/ParallelPlateWithBodyForce_ts_2_t_2.000000.vtu
new file mode 100644
index 00000000000..cac14b28fe1
--- /dev/null
+++ b/Tests/Data/StokesFlow/ParallelPlateWithBodyForce_ts_2_t_2.000000.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="26" format="appended" RangeMin="45"                   RangeMax="121"                  offset="0"                   />
+    </FieldData>
+    <Piece NumberOfPoints="2403"                 NumberOfCells="800"                 >
+      <PointData>
+        <DataArray type="Float64" Name="liquid_velocity" NumberOfComponents="2" format="appended" RangeMin="0"                    RangeMax="0.0051750000007"      offset="92"                  />
+        <DataArray type="Float64" Name="pressure" format="appended" RangeMin="0"                    RangeMax="200039.8"             offset="13804"               />
+        <DataArray type="Float64" Name="pressure_interpolated" format="appended" RangeMin="200000"               RangeMax="200039.8"             offset="18536"               />
+      </PointData>
+      <CellData>
+        <DataArray type="Int32" Name="MaterialIDs" format="appended" RangeMin="0"                    RangeMax="0"                    offset="28896"               />
+      </CellData>
+      <Points>
+        <DataArray type="Float64" Name="Points" NumberOfComponents="3" format="appended" RangeMin="0"                    RangeMax="0.8000025"            offset="28976"               />
+      </Points>
+      <Cells>
+        <DataArray type="Int64" Name="connectivity" format="appended" RangeMin=""                     RangeMax=""                     offset="48184"               />
+        <DataArray type="Int64" Name="offsets" format="appended" RangeMin=""                     RangeMax=""                     offset="57672"               />
+        <DataArray type="UInt8" Name="types" format="appended" RangeMin=""                     RangeMax=""                     offset="59344"               />
+      </Cells>
+    </Piece>
+  </UnstructuredGrid>
+  <AppendedData encoding="base64">
+   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AQAAAAAAAAAAgAAAAAAAABhLAAAAAAAAuw0AAAAAAAA=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jK4Y03Nc2EWoLssbuh7+/cNu9D85qHvpkL1y9YkU5cde7jI574DF/y4m74YUNrRMT4N0vsS//gm8CDzqJWOdd4mGpQh7TdsEKIf2P7NQM6zx7h2ZY55XFgDDr4D8hHoPZ2+Ewm0knt8Hx2tGPW+GCpBx3cb1Dzd5b4G5sgHHwVOqG05vhJZdbXzZBvI0aIl5e2EaIX7t0A8SPS10PK9/68mMdrIN/xFazBv+6FnZ9FLdqDRzQ+N7F1XAUNlRxyqvABqvg0pazBq+EW1Ylr18B93/4nrkcnm1fv7h4fVOkzzKIsDB8Kfwc9ChuCcQ2fnMxLFekm5VYtde8FotgI2zQC2E7y0I7FsCe/Rvfmw8HHR1ZRvzdNt5vHpw9+Nnvc+FqbORz4C7HkMez4bGRi+zFC+fPd5gF77qaTZgJs8f67p8B8zKjX0yH1p57KojOeCPTIB77qVNhM+8+h6fAwDnL3kyGfREYxCgfi+6T4MQlLWdNhAuzxp6YADe1TvwwHu5dk/2zmJzj3usPmNkxbH4sfBy3Knkc/Pg98/NYiLfrKdrF+/X9Hboh0MTAen0OnxsD/RI/fI+G3a08a4u/Ip7/Bn9DPB8NZyAgjYLLEc/F7YjnI+EhxPMRMBXxPAreRDwfDl8hcInfEM8joSXi+TDoiHg+FFZHPB8CmyCeix0R4AbD3ojng+AQfHEajEU8H6jlx3NR4nmElh/Pf4UnEc/DYTri+QB4H/FcfId43h8WRDzvB20QMMNgZcTzvrA2HgRR4nmoZljnU36B/RDP+8CRiOe9NcM6ryQuRjzvBeMQz3tqhnV+PEQzrPP3PTTDOncTsc57BmuGdT6vOzRHPO+mGdZ57v80wzqvLmKdh3aF7RDPg2BPxPMucBDieaBmWOde4mzE885wDeJ5gGZY5xc6weOI5+JFxPOO8B7ieQeYjXjeHuYhnrfTDOu8mOiMeO4PayGet4VywPKDgYjnbbT8eC6OQDxvDScinrfSDOt8W0stP5630PLjuSjxvLmWH8+bafnx3Bd+QDxvCgsjnou2iOc+0BXxvAn0RjxvDNsgnjfS8uO5GI543hCORjxvAKchnteHyxDP68FtiOfiAcRzb3gG8bwuxGN1rA58jnheWzOs8ypiccRzL82wzufWgtUQz2tqhnX+qYZmWOceItb5L56aYZ0vqq4Z1vkZDzgH8bwaXIN4LmKd96+qGdb5cneYhnj+M7yHeC5inXu7aYZ1PrCKZljna1w1wzq/VFkzrHMzsTniuYtmWOdDK2mGdb7RGQ5HPK8IERZKiFjnvk5wI+J5Bc2wzrc6aoZ1fru8Zljn1iLWeSsHmIN4Xk4zrPNd9rAsFshPsAriuYh17m8H2yCel4XYDvbYaoZ1/rQMjEY8F6cjnttohnU+qbRmWOcHrDXDOn9VSjOs84oi1nmQFXyJeF4SfkU8t9QM5/a3JWB5vGER67yHhWZY53OKww6I5+aaYZ3nFNMM5/aq4jjEczPNsM4XFoVrEc+LwL8QzwtrhnN7TRG/tl8hzbDOlxXUDOf2fwroVP8+nX9P/Xfx/Dnq56rfo37vEL6OXnxd6nU25uuuxveh3lcJvk/1vl/wc7jBz+UcP6eD/Ny28XNUn+s0fs6/8XNX34P6Xlrze/Lm96a+R1t+r+p7/sDvXT0Hl/lc/M3nRD036jlSz5V6ziL53IXyOQzgc+nL57QWn9uKfI6t+Fz/4HOexef+DtfBBa4LtU7UulnFdTSL60qtM43rrgfXoT/XZQOu06pct2odF+O6zuU6f8Z1r/aBFO4Lidwn4rhvLOU+MoX7yijuM/2573TlPtSK+1Id7lOVuW/ZcB9T+9p77nMPue9lcB88xX1xN/fJDdw31T76B/fVSO6zodx3O3Mf9uW+XJP7tBP3bSvu4z+4r2dxn7/Dff8848BRxoWdjBOrGDdmMo7EMK5ojDPBjDt+jEMNGJfcGKd+Ytwqxjj2iXHtCeNcJuPeacbBfYyLmxknFzFuTmQcHcG42pdxNpBxtznjcC3G5YqM09aM23l5eX9IHM9mXL/HOH+Bcf8YzwG7eC5YzXPCbJ4bxvIcMYjnip48Z7TjuaMxzyHVeC4px3OKOc8tn3mOec5zzXWec87w3HOA56AtPBct5TlpCs9No3iO6s9zVVees1ry3FWX5zAXnsvK8JxWiOe2dzzHPeC57hLPead47kvgOXAdz4XzeU6M5blxGM+RfXiu7MhzZlOeOz15DnXkudSS59R/eW59xXPsLZ5rU3nOPcRz7zaeg1fwXDyd5+RonpsjeI7uznO1H8/Z9XnuduM5vCzP5UV5Tv/Ic/tjnuMv81yfzHP+Pp77NzIPWMi8YCLzhCjmDX2ZRwQyr2jGPKMW846KzENKMS/5US0/T8lm3nKXecwF5jXHmOfEM+9ZyzxoDvOiccyTBjNv6sU8qgPzqibMs6oz7yrPPMyCedk35mkvmbfdZB6XyrzuEPO87cz7VjAPnM68MJp5YgTzxu7MI/2YV9Zjnvkz80475qFmzEtzmKc+Yd6ayTw2mXntPua5m5n3LmIePIl5cRTz5L7MmwOZRzdjXu3FPLsS8+7SzMOxzvPEt8zT7zNvT2cef4J5/V/M89cy75/LOkAs6wJDWCfozbpBB9YRmrCu4ME6gyPrDiVYh/jGusRL1ilusW7xD+sYh1nX2M46xwrWPaazDhLNukgE6yTdWTdpwzpKfdZV3FhnKcu6S1HWYXJYl3nCOk0m6zbJrOPsZV1nE+s8i1j3mcg6UBTrQn1ZJwpk3agZ60herCs5s85UinUnObdKHSqbdSlVp0pj3eo461jxrGutYZ1rDuteY1kHG8K6WE/WydqxbtaIdTQP1tUcWGezYN3tK+twL1iXu8E63TnW7Q6yjreNdb1lrPNNZd1vNOuAqi6o6oStWTf0Zh3RlXVFW9YZi7Du+IF1yIesS6o6ZRLrlntYx1R1zQWsc45n3TOSddBfWBcNYJ1U1U1VHbUC66olWWf9zrrra9Zhb7Eu+w/rtEdYt93BOq6q685gnTeadd8I1oG7sy7sxzpxPdaNVR25LOvKqs6cw7rzY9ahVV1a1an3sm69iXVsVdeeyDq3qnurOnhn1sWbs06u6uaVWEdXdXWJ51JnV3X3+6zDq7q8qtOruv1q1vFVXX8c6/yq7t+TfQDVF2jIPoHqG5RjH6E4+wqqz/CCfQfVhzjDvsQB9ilU32Ip+xiqr6H6HKrvgW2ggCnV38O2UteU6ufNTcqJMKX6vdj21jTWuZaq14dt9JK83r+MVP0WbMtF9Z6gqg+Dbb6hKdXncj/GdqgpVd/mbUbHjfV1vqPqc0ZYuyqfe0EjVZ8HYdJCb2mq+j8Iu01Nqb7f2nXqjDBlIz4HOBZsraOzBVXPC87/t+T5CTJS9ZdwbCllSvX84RjUypSqH4VjVbTeqVQ9z8hPdsrzvcTItXzut6xKvl9DZxxV6wPHSFtTqnV0pn19f1Oq9YavYZx43Ui1Lp9/277bw4Rq/X4OevSkmglVPw3bgIMp1X6AbaWTKVX/DdvURL1VqdpfEF8SZb9paKTq1yEOvZJ9yZ+2pYHcr7AtV9QbTNW+hm0+yJRq/0PYmGZKtU8iDB2prHMmVfvp6mTnt7K/rjJS9Q8RJl317qCqr4iwG2xKtY8jjM82pdrvcSw4Jfv/bSNVXHg91jdH4kQWVX9WfUscW6rq/UFVnMExqLcpVZ8Tx6oFplRxq8Yd15TyJlTxDeebrxLvfGlTqvqlnecsq6E3gKo+Ko6lYaZUcXW4j8UyMdJIFX9x/vpH4vEEOp6qfuzCrLF5diZU8RznuTriRiNV/3bfmuxf9e6lqq+L8+FqW51/U9XvxTkyvYzOy1T1gR/HrSpiSnUu+fQ9s4GYQz9S1Tc262Y1RG9RqvrJdvF+G6x1lqWqz4zz8JVSJlTnpnp9Dhc3pTpftU384CP6Gan61cFWnlF6u9NQntcGhodvkfNbhJHqXDfm+Lqbcs6LNlKd/2ba3bASZ9DpVPXDVw61aWlKdZ78M6X9b6ZU584jTlN2yDn0sJHqfIr85F4xnalUnWNvp+WWEW8a+Yjn3dduXm31vqSqP/9vrDbWlOr8XPLapgQ5T1saqc7ZTjXvPJZzt6ORVXgerzHNrpze6lT1/5veC+io14e24fm+U/0ZE0yp8oA+85L2FzChyhcin317IfnDUCN/Y14x3tfbSfyDxtJpzD/mLxvaRe9cquYR1mdvnWpKlc/s8XtwWPKbBCMPMe9JWueQ/U3nSarmGjJygyrrvURvMo96FDCnu/iQPqAvmW992JoyS3xvpMrLihQocFLytEJGlmD+Zhvc8KPkc2WoDS3PPM81IcpdrwtVcxZ1zXf2EuvQ2rQx88ZWoU/miy1pC9qB+eX/DjqdlnyzK+1CezEPDbcO/iJ56QDan6o5jtERCzzFUXQkHce8durJ1L56J1M197HMvshScSldQtcyT94W6ZMqefNWuoX+xXz64NnRPyS/PkAT6Unm3WedE2rrTaEXmZ9fj34RrvcaVXn883SXVVkmfMt8/4t7r4uS/3+mubQA51MsJiwpLJrTYtSa9QOHG2n1xXLUnlZinaGal/lgve5Uzbk0mtF8vdQnGtIGtDnrFu0exGQ+19mWdmF9o2fDfeZiCO1Bw1gHGbQgq4moGanqJWNfuA0XY4ycxLrK7OahcU90zqRq7mb1ihU3HutcRTezThP/LqOkuJPuoPtYzznub9lCPEaP0tOs+6RtaD1avEDP0yusD939EvvnA5236VPWkbIDD96VutIbmkU/sd6Ut/2djfiDfqdmrEtZF/LwE61oSWrH+pVzSP/fxYrUif7MOletPWv+uqOzBlVzRs0srj2S+pgvbUrbsm4WGGZtL3amnWgw62thh/07iKFGDmQdLspm0nhxOI2kY1ivm6gd3Sf1uwl0PJ3Buh7i+PPrOudTNfe0yaFmBXEj3UD/ZJ1wX1REoLiX7qGqnpicumGK+DdNomp+KtPl1qErOi9TNVf1OMb2jdQrH9GH9DXrmDkZHV3Ej/Q9/Zf1zqIe07qJRWhhasm6qN2kkzNFWyMrsH7qduvLcamnuhrpyTpr/Tp1PkjdtR6tS5uyHus3a/DPYhvainZi3Tb4UVxPsRvtSvuwvhvR+N48MZwOoMNYBx6zyD5Z6sLRdDQdz3rxjFeBn6V+PJ1OpfNZV17ZclZ1cTldStez/vznquRQcRvdQhNYpz784fti8SA9QE+yno04fk7q2+foWXqJdW/E8e9SB79Br9MHrI8jjnuJL+hz+p519G9BjwaIX+hnWpBzcIjjK6XubkHNqQ3r8o5FuqVJnd6BlqMurN8jjhcSq9GqtDbr/E32na0nNqINaAv2AxDHB4ntaFvahX0DxPF10kcIoT1oP/YXhhwdeVn6DYOpRkeyD4E4XkwcS2PoZPYr5gx+1licTWfRxexrII5HiquNjGP/I94xZLP0Q3bRnXQ/+yTHRy66Ln2TY/QoTWE/BXHcUkyj5+lV9l0Qx5uLd+lt+pT9GcTxUeIbmkU/sY+DOL5d+jp5mfn+oObs95T23HNH+j/W1Irasy+EOF5adKZO1J39I687rm3EWrQGbcA+E+J4jNiMNqVt2Y9CHI+X/lRnGkCD2bdCHH8ofay+NJQOZH8LcfwncTiNpDHsgyGOtxcn0vF0JvtliON/iAvpfLqSfTXE8b3SZ9tIN9Ad7L/tX5P9TPpxe+lueoR9OsRxRzGZJtHz7Odd7RjWWcykGfQ2+36I45PFx/Qhfc3+IOL4QekXfqTv6b/sIyKOZ0lfsQgtRC3Zb0QcrySWpTbUkX1J5OP/E12N9GT/Evn4DNGb1qVN2edEPn5M+p5taCvaif3Qblae77fr7Ep7s28aHh7uJg6g/elQ9leRj4eIo+lIGss+LPLxueJUOoXOY792+VCbv7foXErXsa+7LaV9rvR5t9ItNIH930NOUzzEAzSRnmCf+Nzo47+IZ+hpepH95BtpuYvE6/Qqvc++8ws3r7PSh35On9K37E9/jdX+lX71Z/qJFuC8rcW1TbVEc2pGrdnvdqh5p79oT3+ildgXR5q/QqxG3Wlt9s+b3Au4IP30RrQBbcE+e4f6MwqK7Whb2oX9eKSB3mII7UH7sW8/5Nm3geJgqtGR7O+P8/VeK/3+sTSGTuYcAPLxDJkLmE1n0sWcF1ibvdVMXE1X0s2cK8Axt5G4i+6gav4Ax8hh4lEjUzinkJ4btEnmFtLoeXqV8wz3A+Zck/mGu/Q2fcq5h7dbU0qIb+hr+onzEQjjzcQfeXm+4r/UjHMUCJMjRStakv7EeYtKCVHbZP7CmTpRd85lII7fljmNWrQGbcD5DcRxa7EZ9aVtOeeBON5a7EwDaA/OgyCOjxHDaCjVODcyImLBLpkjiaKRNIbzJYjjD2TeZCIdT2dyDgVx3E5cSOfTlZxX2Rzp007cSNfTPznXgjgeK+6lCfQI519OOyfskXmYZJpEz3NOBnH8qczNZNIMepvzNIjj5cXH9BHN4twN8vEA8RP9SH9wPgdxfJJoRotQK87xII4fkLkeO2pLnTjvgzj+WuZ/3KgrrcG5IMRxZ7Gekb6cH0Ic7yq2MTKAc0bIx6eLwbQbDeU8EvLxozKfFEHDaSTnlhDH38kcUzQdTcdzvglxvIo4g06jCzgHhTjeQ1xu5AbOSyGOzxH/pNvoHs5VIR9Pkjmrw/QgTeL8FeL4J5nHSqXnaAbntBDHq4k36Q36kPNciON9xJf0BX3PuS/E8YXiN/qVFuZ8GPLxMzIvZkktqC3nyJCPf5O5MkfqQF05b4Z8vKboST2oN+fSEMf7iU2MbM35tYAw6+ViJ9qBduOc2y+H/c/L3Fsf2ouGcx5umM2kAuJQOpiO5twc8vG6YiwdR6dxvg75eITeuXQZ5/DWO9RcI3N56+hauo3zerujIi7J/F4CjacHOdeHfLyoeJKeoGc5/5fhcquheImm0xucE0Q+PlR8QO/Tl5wn/JDRcaPMF76nb+lXzh0iL78qc4iFaAFqwflE5OMWog21pg6cY0Q+3lSsTF2oB+cdkY+P0FubqvsZyMe3ypxkS9qCduD85P8exd2SecqutAvtxTlL5OOlxP60Hx3MeUzk463EkUaO49ym9MvFKXQyncP5Tumfy7znErqYruUcqPTNf9W5map7JMjHbcVEup8e51wp8nF/MYWepmmcP5V+ud6rVN1HkX55f53P6FvOsyIvfyLzrZ9pLi3A+yvIyx1EcyNLcz4WeXkn0d7ISpyjRV4+Ua879eK8rfTPQ3U2oOp+THvLQq9+0fL76KI/7cL5XeTnFcUQ2oOGcc4XeXmQOIhqVN2zQV4+TfydxtDJnBtGXn6kl86ZVN3Lkf55TxOqOWTk567iTiP3c14Z+Xmw3qM0hXPNyM9ni2n0PL3K+Wfk56eCNUN+bvA2fco5aeTnOd01w3ydwTc0l/PUyM+r6pX+uajuDyEv7623FLXnfDby8wWiM3Wi7pzjRn6eInPdtWhNqua9W3j3+Rqk5ffR9bblXDjy8xpiIO1MQzg/3u9JepgYRvtSNWc+wsdimRhlpJpHn7yk5T8ynz7RyFmcW0d+nhegcyFdzfn2uNaJdcTNRqo5+MQ12b+K+4w8xnn5lBz31TI/f5om0zTO1V/rGJbeQTPk6QYz6V3O3z+LW1VEfEqf0Dec08/9ntlA/GSkmucv1s1qiGhmpJr7t4/32yD3AOyMrMj7Ae5mE6601elG1X2vBn0OF9dbnzbjfQP/xA8+Ylsj1b2EHlaeUWKwker+ghYevqW1lt831xvFew4xx9fdlHsPY2g0Hc/7ENI/1zudqnsT0i8XVxip7qVJv1zvdrqH9zCkf95cy++bi4doEu9rSN9c7m+kGqnudUj/XLxp5CPe/5C+ufiKvqTqnsi3WG2s3q9U3SeRfrmPZojn/7EM751Iv7yJTgeq7tVJv1yvB63LeyzSNxebGNma912kXy52pB3o/3gvRvrlDTXDPLXBXnQA789Iv7yBzsFU3eeTfrnecXQq7+PMWza0izjXSHVvR/rl4lojt/B+j/TLvTXDXLjBeKruAZ1Y55BdVzPE8/+o7gtdzA2qrDeNqntFiOPdxXtGqnuHiOOz9GZTdR8Rcfykl868vLwTojnvMyGOf6yl05qqe0/SLxcrGanuNUq/XPSitWhD3qOSfrneZlTdg5R+uafOQBrCe1nIz79U1wzx/D+q+1vIzz31RlF1z0v65eIkI2fzPpj0y8XFdBFdzXtjcZE+qVV1bqbqfhni+A93E6p7aNIvF08bqe5xIo6H671C7/Je27N0l1VumiGeG3xC3/D+m/TLq2iG/Pw/qnty0jcXzYwsxft00i/Xa0fV/VHpl5tS3c+TfrmLZvj/hBhUf27Ge3z+D2IyK2n5fXPRj3bmfT/pl4vBRqp7gQMXZDURI4xU9wfHvHAbrjeaqnuG0i93MqG6j4j8/EYFE6p7i8jLS5pS3W+Ufrl4xEh1X1b65Xr/oeoerfTLHUyo7lUiP79bzoQfef8S+bmNKdU9TSwzP1Oq+5wVQvr/rteRqnuf0i+30wz5+X9U93qlX15Wpw9V932lX25Kdd8UP6aDKdW9VOmXi8OMVPeGpV9uo/MPqu4TS7+8tAnVfVjk5xVMqe7NIj8PFBOMVPdrpV8unqInqbqvjDh+yErnJaruMUu/vKTOB1Tdb5Z+uSnV/V/k5d1Mqe5DIy+fqbcMVfeJpV9uoRny8v/owXvH0i8vrrM2VfeqpV9uSnWPWfrlplT3nZGXzxMHUPVndT8b+Xiymc5RVN2fln55UROqe9bSLzeluo8t/XJTqnvb0i/Xm0jV/W7E8XOFtPy+ud6LvAeOOP69oM7rVN0Xl365KdW9cumXm1L9/6/+D28mSzY=AQAAAAAAAAAAgAAAAAAAAIAMAAAAAAAAGgAAAAAAAAA=eF7twTEBAAAAwqD1T20LL6AAAAA+BgyAAAE=AgAAAAAAAAAAgAAAAAAAAEhhAAAAAAAAFSEAAAAAAAAFFwAAAAAAAA==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AgAAAAAAAAAAgAAAAAAAAAAWAAAAAAAAihcAAAAAAAAWBAAAAAAAAA==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AQAAAAAAAAAAgAAAAAAAAAAZAAAAAAAAwwQAAAAAAAA=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AQAAAAAAAAAAgAAAAAAAACADAAAAAAAAEAAAAAAAAAA=eF4TExsFo2AU4AIAl8VEwQ==
+  </AppendedData>
+</VTKFile>
diff --git a/Tests/Data/StokesFlow/ParallelPlate_bottom.vtu b/Tests/Data/StokesFlow/ParallelPlate_bottom.vtu
new file mode 100644
index 00000000000..d9c58aba226
--- /dev/null
+++ b/Tests/Data/StokesFlow/ParallelPlate_bottom.vtu
@@ -0,0 +1,35 @@
+<VTKFile type="UnstructuredGrid" version="1.0" byte_order="LittleEndian" header_type="UInt64">
+  <UnstructuredGrid>
+    <Piece NumberOfPoints="801" NumberOfCells="400">
+      <PointData>
+        <DataArray type="UInt64" Name="bulk_node_ids" format="binary" RangeMin="0" RangeMax="2399">
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diff --git a/Tests/Data/StokesFlow/ParallelPlate_left.vtu b/Tests/Data/StokesFlow/ParallelPlate_left.vtu
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index 00000000000..baeb14bdb9e
--- /dev/null
+++ b/Tests/Data/StokesFlow/ParallelPlate_left.vtu
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diff --git a/Tests/Data/StokesFlow/ParallelPlate_right.vtu b/Tests/Data/StokesFlow/ParallelPlate_right.vtu
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index 00000000000..12a26232720
--- /dev/null
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diff --git a/Tests/Data/StokesFlow/ParallelPlate_top.vtu b/Tests/Data/StokesFlow/ParallelPlate_top.vtu
new file mode 100644
index 00000000000..638b3eed81b
--- /dev/null
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+        <DataArray type="UInt8" Name="types" format="binary" RangeMin="21" RangeMax="21">
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+        </DataArray>
+      </Cells>
+    </Piece>
+  </UnstructuredGrid>
+</VTKFile>
diff --git a/Tests/Data/StokesFlow/ParallelPlate_ts_2_t_2.000000.vtu b/Tests/Data/StokesFlow/ParallelPlate_ts_2_t_2.000000.vtu
new file mode 100644
index 00000000000..249c70f54b8
--- /dev/null
+++ b/Tests/Data/StokesFlow/ParallelPlate_ts_2_t_2.000000.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="20" format="appended" RangeMin="45"                   RangeMax="103"                  offset="0"                   />
+    </FieldData>
+    <Piece NumberOfPoints="2403"                 NumberOfCells="800"                 >
+      <PointData>
+        <DataArray type="Float64" Name="liquid_velocity" NumberOfComponents="2" format="appended" RangeMin="0"                    RangeMax="0.0049750000008"      offset="84"                  />
+        <DataArray type="Float64" Name="pressure" format="appended" RangeMin="0"                    RangeMax="200039.8"             offset="13800"               />
+        <DataArray type="Float64" Name="pressure_interpolated" format="appended" RangeMin="200000"               RangeMax="200039.8"             offset="18524"               />
+      </PointData>
+      <CellData>
+        <DataArray type="Int32" Name="MaterialIDs" format="appended" RangeMin="0"                    RangeMax="0"                    offset="29012"               />
+      </CellData>
+      <Points>
+        <DataArray type="Float64" Name="Points" NumberOfComponents="3" format="appended" RangeMin="0"                    RangeMax="0.8000025"            offset="29092"               />
+      </Points>
+      <Cells>
+        <DataArray type="Int64" Name="connectivity" format="appended" RangeMin=""                     RangeMax=""                     offset="48300"               />
+        <DataArray type="Int64" Name="offsets" format="appended" RangeMin=""                     RangeMax=""                     offset="57788"               />
+        <DataArray type="UInt8" Name="types" format="appended" RangeMin=""                     RangeMax=""                     offset="59460"               />
+      </Cells>
+    </Piece>
+  </UnstructuredGrid>
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eF7twTEBAAAAwqD1T20LL6AAAAA+BgyAAAE=AgAAAAAAAAAAgAAAAAAAAEhhAAAAAAAAFSEAAAAAAAAFFwAAAAAAAA==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AgAAAAAAAAAAgAAAAAAAAAAWAAAAAAAAihcAAAAAAAAWBAAAAAAAAA==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+</VTKFile>
-- 
GitLab