From 07315ef7ef1848e0511b87ba9df4624cf4e2d7c5 Mon Sep 17 00:00:00 2001
From: Wenqing Wang <wenqing.wang@ufz.de>
Date: Tue, 9 Jul 2024 15:19:08 +0200
Subject: [PATCH] [CTest/LD/F-bar] 3D Cook's membrane example
---
ProcessLib/LargeDeformation/Tests.cmake | 2 +
.../CooksMembrane/3D/CooksMembraneLD_3D.prj | 209 ++++++++++++++++++
.../CooksMembrane/3D/boundary.gml | 35 +++
...oks_membrane_ld_3D_n10_ts_1_t_1.000000.vtu | 29 +++
.../CooksMembrane/3D/mesh3D_n10.vtu | 23 ++
5 files changed, 298 insertions(+)
create mode 100644 Tests/Data/LargeDeformation/CooksMembrane/3D/CooksMembraneLD_3D.prj
create mode 100644 Tests/Data/LargeDeformation/CooksMembrane/3D/boundary.gml
create mode 100644 Tests/Data/LargeDeformation/CooksMembrane/3D/cooks_membrane_ld_3D_n10_ts_1_t_1.000000.vtu
create mode 100644 Tests/Data/LargeDeformation/CooksMembrane/3D/mesh3D_n10.vtu
diff --git a/ProcessLib/LargeDeformation/Tests.cmake b/ProcessLib/LargeDeformation/Tests.cmake
index f880ce026c5..fbb1d0bddf6 100644
--- a/ProcessLib/LargeDeformation/Tests.cmake
+++ b/ProcessLib/LargeDeformation/Tests.cmake
@@ -12,4 +12,6 @@ if (NOT OGS_USE_MPI)
OgsTest(PROJECTFILE LargeDeformation/CooksMembrane/CooksMembraneLDRefinedMesh20.xml RUNTIME 2)
OgsTest(PROJECTFILE LargeDeformation/CooksMembrane/CooksMembraneLDRefinedMesh25.xml RUNTIME 2)
OgsTest(PROJECTFILE LargeDeformation/CooksMembrane/CooksMembraneLDRefinedMesh30.xml RUNTIME 4)
+ OgsTest(PROJECTFILE LargeDeformation/CooksMembrane/3D/CooksMembraneLD_3D.prj RUNTIME 4)
endif()
+
diff --git a/Tests/Data/LargeDeformation/CooksMembrane/3D/CooksMembraneLD_3D.prj b/Tests/Data/LargeDeformation/CooksMembrane/3D/CooksMembraneLD_3D.prj
new file mode 100644
index 00000000000..ec02a101bf0
--- /dev/null
+++ b/Tests/Data/LargeDeformation/CooksMembrane/3D/CooksMembraneLD_3D.prj
@@ -0,0 +1,209 @@
+<?xml version='1.0' encoding='ISO-8859-1'?>
+<OpenGeoSysProject>
+ <mesh>mesh3D_n10.vtu</mesh>
+ <geometry>boundary.gml</geometry>
+ <processes>
+ <process>
+ <name>LD</name>
+ <type>LARGE_DEFORMATION</type>
+ <integration_order>3</integration_order>
+ <specific_body_force>0 0 0</specific_body_force>
+ <f_bar> element_average </f_bar>
+
+ <constitutive_relation>
+ <type>MFront</type>
+ <behaviour>NeoHooke</behaviour>
+ <material_properties>
+ <material_property name="YoungModulus" parameter="E"/>
+ <material_property name="PoissonRatio" parameter="nu"/>
+ </material_properties>
+ </constitutive_relation>
+
+ <process_variables>
+ <process_variable>displacement</process_variable>
+ </process_variables>
+ <secondary_variables>
+ <secondary_variable internal_name="sigma" output_name="sigma"/>
+ <secondary_variable internal_name="epsilon" output_name="epsilon"/>
+ </secondary_variables>
+ </process>
+ </processes>
+ <media>
+ <medium>
+ <phases>
+ <phase>
+ <type>Solid</type>
+ <properties>
+ <property>
+ <name>density</name>
+ <type>Constant</type>
+ <value>0.0</value>
+ </property>
+ </properties>
+ </phase>
+ </phases>
+ </medium>
+ </media>
+ <time_loop>
+ <processes>
+ <process ref="LD">
+ <nonlinear_solver>basic_newton</nonlinear_solver>
+ <convergence_criterion>
+ <type>DeltaX</type>
+ <norm_type>NORM2</norm_type>
+ <abstol>5e-7</abstol>
+ </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>2</repeat>
+ <delta_t>1.0</delta_t>
+ </pair>
+ </timesteps>
+ </time_stepping>
+ </process>
+ </processes>
+ <output>
+ <type>VTK</type>
+ <prefix>cooks_membrane_ld_3D_n10</prefix>
+ <timesteps>
+ <pair>
+ <repeat>1</repeat>
+ <each_steps>10000000</each_steps>
+ </pair>
+ </timesteps>
+ <variables>
+ <variable>displacement</variable>
+ <variable>sigma</variable>
+ <variable>epsilon</variable>
+ <variable>NodalForces</variable>
+ </variables>
+ <suffix>_ts_{:timestep}_t_{:time}</suffix>
+ </output>
+ </time_loop>
+ <parameters>
+ <parameter>
+ <name>E</name>
+ <type>Constant</type>
+ <value>240.565e6</value>
+ </parameter>
+ <parameter>
+ <name>nu</name>
+ <type>Constant</type>
+ <value>0.499</value>
+ </parameter>
+ <parameter>
+ <name>displacement0</name>
+ <type>Constant</type>
+ <values>0 0 0</values>
+ </parameter>
+ <parameter>
+ <name>Zero</name>
+ <type>Constant</type>
+ <value>0.</value>
+ </parameter>
+ <parameter>
+ <name>Dirichlet_bottom</name>
+ <type>Constant</type>
+ <value>0.</value>
+ </parameter>
+ <parameter>
+ <name>F</name>
+ <type>Constant</type>
+ <!-- F = 100/16/1 N/mm^2 -->
+ <value>6.25e6</value>
+ </parameter>
+ </parameters>
+ <process_variables>
+ <process_variable>
+ <name>displacement</name>
+ <components>3</components>
+ <order>1</order>
+ <initial_condition>displacement0</initial_condition>
+ <boundary_conditions>
+ <boundary_condition>
+ <geometrical_set>geometry</geometrical_set>
+ <geometry>z0</geometry>
+ <type>Dirichlet</type>
+ <component>2</component>
+ <parameter>Zero</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <geometrical_set>geometry</geometrical_set>
+ <geometry>z1</geometry>
+ <type>Dirichlet</type>
+ <component>2</component>
+ <parameter>Zero</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <geometrical_set>geometry</geometrical_set>
+ <geometry>left</geometry>
+ <type>Dirichlet</type>
+ <component>0</component>
+ <parameter>Zero</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <geometrical_set>geometry</geometrical_set>
+ <geometry>left</geometry>
+ <type>Dirichlet</type>
+ <component>1</component>
+ <parameter>Zero</parameter>
+ </boundary_condition>
+ <boundary_condition>
+ <geometrical_set>geometry</geometrical_set>
+ <geometry>right</geometry>
+ <type>Neumann</type>
+ <component>1</component>
+ <parameter>F</parameter>
+ </boundary_condition>
+ </boundary_conditions>
+ </process_variable>
+ </process_variables>
+ <nonlinear_solvers>
+ <nonlinear_solver>
+ <name>basic_newton</name>
+ <type>Newton</type>
+ <max_iter>60</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>
+
+ <test_definition>
+ <vtkdiff>
+ <file>cooks_membrane_ld_3D_n10_ts_1_t_1.000000.vtu</file>
+ <field>displacement</field>
+ <absolute_tolerance>1e-14</absolute_tolerance>
+ <relative_tolerance>1e-12</relative_tolerance>
+ </vtkdiff>
+ <vtkdiff>
+ <file>cooks_membrane_ld_3D_n10_ts_1_t_1.000000.vtu</file>
+ <field>epsilon</field>
+ <absolute_tolerance>5e-13</absolute_tolerance>
+ <relative_tolerance>1e-12</relative_tolerance>
+ </vtkdiff>
+ <vtkdiff>
+ <file>cooks_membrane_ld_3D_n10_ts_1_t_1.000000.vtu</file>
+ <field>sigma</field>
+ <absolute_tolerance>7e-5</absolute_tolerance>
+ <relative_tolerance>5e-7</relative_tolerance>
+ </vtkdiff>
+ </test_definition>
+
+</OpenGeoSysProject>
diff --git a/Tests/Data/LargeDeformation/CooksMembrane/3D/boundary.gml b/Tests/Data/LargeDeformation/CooksMembrane/3D/boundary.gml
new file mode 100644
index 00000000000..970d8efd6b9
--- /dev/null
+++ b/Tests/Data/LargeDeformation/CooksMembrane/3D/boundary.gml
@@ -0,0 +1,35 @@
+<?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="48.0e-3" y="44.0e-3" z="0." />
+ <point id="2" x="48.0e-3" y="60.0e-3" z="0." name="pnt0" />
+ <point id="3" x="0." y="44.0e-3" z="0." />
+ <point id="4" x="0." y="0." z="0.001" />
+ <point id="5" x="48.0e-3" y="44.0e-3" z="0.001" />
+ <point id="6" x="48.0e-3" y="60.0e-3" z="0.001" name="pnt2" />
+ <point id="7" x="0." y="44.0e-3" z="0.001" />
+ </points>
+
+ <surfaces>
+ <surface id="0" name="left">
+ <element p1="0" p2="4" p3="3"/>
+ <element p1="4" p2="7" p3="3"/>
+ </surface>
+ <surface id="1" name="right">
+ <element p1="2" p2="6" p3="5"/>
+ <element p1="1" p2="2" p3="5"/>
+ </surface>
+ <surface id="3" name="z0">
+ <element p1="0" p2="1" p3="3"/>
+ <element p1="1" p2="2" p3="3"/>
+ </surface>
+ <surface id="4" name="z1">
+ <element p1="4" p2="5" p3="7"/>
+ <element p1="5" p2="6" p3="7"/>
+ </surface>
+ </surfaces>
+</OpenGeoSysGLI>
diff --git a/Tests/Data/LargeDeformation/CooksMembrane/3D/cooks_membrane_ld_3D_n10_ts_1_t_1.000000.vtu b/Tests/Data/LargeDeformation/CooksMembrane/3D/cooks_membrane_ld_3D_n10_ts_1_t_1.000000.vtu
new file mode 100644
index 00000000000..794dddec806
--- /dev/null
+++ b/Tests/Data/LargeDeformation/CooksMembrane/3D/cooks_membrane_ld_3D_n10_ts_1_t_1.000000.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="24" format="appended" RangeMin="45" RangeMax="121" offset="0" />
+ </FieldData>
+ <Piece NumberOfPoints="242" NumberOfCells="100" >
+ <PointData>
+ <DataArray type="Float64" Name="NodalForces" NumberOfComponents="3" format="appended" RangeMin="0.51494758753" RangeMax="229.24372989" offset="88" />
+ <DataArray type="Float64" Name="displacement" NumberOfComponents="3" format="appended" RangeMin="0" RangeMax="0.0086889254263" offset="5948" />
+ <DataArray type="Float64" Name="epsilon" NumberOfComponents="6" format="appended" RangeMin="0.0026589095863" RangeMax="0.11288837849" offset="9364" />
+ <DataArray type="Float64" Name="sigma" NumberOfComponents="6" format="appended" RangeMin="1800306.0684" RangeMax="40548149.451" offset="21992" />
+ </PointData>
+ <CellData>
+ </CellData>
+ <Points>
+ <DataArray type="Float64" Name="Points" NumberOfComponents="3" format="appended" RangeMin="0" RangeMax="0.076843997814" offset="35044" />
+ </Points>
+ <Cells>
+ <DataArray type="Int64" Name="connectivity" format="appended" RangeMin="" RangeMax="" offset="37248" />
+ <DataArray type="Int64" Name="offsets" format="appended" RangeMin="" RangeMax="" offset="38808" />
+ <DataArray type="UInt8" Name="types" format="appended" RangeMin="" RangeMax="" offset="39076" />
+ </Cells>
+ </Piece>
+ </UnstructuredGrid>
+ <AppendedData encoding="base64">
+ 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pAJPaoz5iJ5ypGItwP+69lvDJXEHyHMd5eH3dqcO2D0/Dj6f9O9RLLVGAV0fsUQkD8LLaQi4BnoEcj4OX9UQ0qOVQWk+BnyZ1ZJUC27l7Z2AJX8jzHeUiYLLSp957rwE4UPo6wFrdBvIoKgncPm1IzS0yVE2pnaHCc92esT12gYsvxa9GHFIBiUZ9WSs/pMFi+/nrB6pcIPPU8uoZO0vqaIaGDUP+eYo+actEc0YQnNjQ9qP2tj7YNue81DwlDna+POJDd9AVVum1nCvfa0HFTwR+XmdjSc3cNGRb/hoJ6YfnYqmPesh7nU+1+O6eQ/Zpz4cOtrvBHqV9WV/SzKns8Nb9sqkW1GEBOe4grQT47oCw6f6GY+j3RGatSQkXWG8+zJSyygke+yMg8tzfgDrVYK82Wm1ISbW5ToK4FFhiF3eOns0C7Zw7uGFPtwji4zMxyuK8DL0fhb4yf65OGXXF3lAfPU6Z7jUdGXuWBt/9/p4TwaoFXpubZrrv2gAMum8IFqr5USOyDzlLbUJhZGnuVe/zV6hXdg2txuLeMPmBfXT9/V9o/HVBqUehcAO93gV6p5bwvz9pzyTv+jiYk5R4167dkcpb16MZAaJgqXe1WMHNJZA7/a5Q1ZaBpuR49sfGHdFUm0niDmftZPgl6PV+00EXSvK0nWX58QT4wcL29A3hJKSbrf0w4FQd4Dvk8ej9zhhqg1Jd+LmFFMi9ceuQerQr9bh1gNZpkwzbpKO5/2N+jRTDRQVW90WAIiVa41JQNCXOJCTo55cC163UG09Vu1D96dMfru9Oh/Mdreuvpr1DUcFO09VX+5Dfs5ywaItI6vOpDQE7EpKg5evwJ+ECrlRxxOKDdpUM2Fq31BS4qhY86n3uyNj7HTGEcAreqrtD1U38V55RFA8HrSsNahOcqEJP9bhrc5nwQ9CEYce1JaDxn5IAN+cGWqfl6OK1SwHUnPwBP1nVaEjb9nU0x96FOu4VySJyNAtGG4/wlgYyN9BLbdy4u4WroS1D40BkpxlFr3Jw5GlwAMwNTHu4NcCNAvtEWeuMsuD1hCvDCmJrafE8Oz8Vd26kzS+KPLPKs4PfgwM19rkaUDNX+O7QraGDE5taNXn/vker9edNQ/NDQN/wsU9pg9EgnSV45maFKzyny5YqKetADTs6jQsMaUOTVbydMuyZkPpP7KmBdBF6mRsTtHdPHmJV/HhHSckb8gyffni6yJkKZt0nmxV7BqafOhmycSUX/prP6Z28m448Zd6WjPtkorWJSVuibt+CTRbZsozP3Cg6n/GV9+9XFA87V/Jw/SmCjSo16xRWCtDY2w+ik4YVyLv3hleLcij0/ChpsbXAkRJhdB1MZtWjZJ6tOfBHuBxqRVSfGza5iqrUqQd1NeUoUbx52mYpHO4FQbuckCMVnrTka7TzAhU8rBUaM10Oew7vf+XgW4uOe19gsZXqBtJCJ36zxt6BX/cYn29ltKb2rBcsOTl+kfo+nrxzhakCnrxcslX5wiNQXdvXbeqfgS7V9+fd5AyD57I2G3Xr2lHv6xna3WYtKY5opRscGuVwNOmHmN2eV8jbwu7mI68udHHXc/f0wgC4s2ihSkrEmNrVdGY8ttaWclnvnB2VWwgPoU2nAzroaZohYmppkiw0h6B9AqnzFZQg93FbjV/34JHf67d37LOnjqdVMZ88EkMxTNQEK+SXgx5F15Yqlkq0ivuB39WLudRtOZcfDLtzYHiS0VVR2k04w/idCdRkUIY1dRyvDNsBrcX/Cd3DXjC+zuUPNZ1H0fnBC+8KC2Gd9UqC9l1l6KQsXHVyUyLV0rOVOerFEyR95mNV488sNHt4QfJLbTZ1mTdySIMhB7bMO36urHGAwb9yPx19lULZq+n8fl1di/ZdnNik4NEKBi1D9Z6+zKbEEkzffJTPhU9nDbn8Vkxg5GmWga6MeIrzZdvJ57bPwA49RraSNY/Assfe6i61TMqjZ7NcaH4mtOdOMdR7cQG6CAy6xxyKo7xVut8MzAWiU9Lb97OZjYLL91jj88PTqTGVsNFjX9KhfdVQQcQVU7hypYm9yiyCevuN8YDypWa089eI51jTGGKP8mi6PJlAqVi7nd2rlADnF3fJpfKZw9WRFq72LCGUBUegzr7AZqSwsPqbrMI4+C6z44mTfwTFtUfmum1qGLRunBONH7gEF9PfJu+L1qc+N7gofq5cTds8xDFfAtfQrEheUiQvT5KXMslLXuRE2/qtOaBo/WzLr64yJEHy8iZ52ZC8OkheEteq3bcrtYE8zpCuj8O9YJDkNe2L80q+iPPqI3mVGUU2VGc+RdrnD99qlYxASySvAyQvD5IXM8krTSLoUlJ2GeKYaZVfd6YeTJG8zEleJ7/ivJxJXk1XVgr3Vj4DXwPXMrwbeQgSPXFenSQvel6cl/tWnJfuB6C0WrUQDTZ8uCu2cRhsInl5k7zoy3BeBxxwXnLi1UFyM17oAsPy+v0Oo+hFJM7rJ8nLeBbnFXsL57V+33XRrZ/vgk5edw9LqVEQT/LKPIjzkkrGeXlr4LyspM8d/bOwihawRg1OzzLRasdxf0nL4P56qYH7K+c27i/2e/q0A2t+I7MrFqdn2oQb5o/j/ko4gftrMA/31zgD7i+VP6jdQvQ3CPQddhkqX03rdML9dccM91d2KO6vAAPcX5yqe9s5DKqB7tvGwW/jL0AswP0Vr4z7aw0H7q/npL+icz2S4w+noHVJzP2qTlnAWhn3l/Ua3F+Ly7i/6jNwf/mk6KclPHmH3KurhQ+eGUabnuL++q2F+8t9APdXyB3cX4M1OxhFX9WjTaM+7z55/UDfSX9Zf8L9Ve+G+6vGG/fXuNC28koTOtqD7e6ahj84aIuOuL/8AO6vZlbcX7MeuL8uGBeezzvB2mDJ4RkRP8nV4GKI+4tdHvfXyRTcX1ayuL90c1/EJp5gpZWx/JTp+rWRxqmD92f028V/+1OuFe9Peza8P303S572zKCnCYsd6RQQZKEZkP1clIn3c3w73s9KZD/XZS3yhDP1I4kZ2+Rs8U5kvx3v/6W9eP8LrMH7X+Q93v+pDaktHlFPweyvW/ftT6WjZdIvGoq4X1rScb+cI/3Cvk+6Y4wuHbWXfveztHwKrpP+ukH6a5kJ95c06S93mUHv/3paUeb6xEH/+XvoYgLux7ukHwWjcT/qk360HzT6fr9dG0Sx+rUEbitBl2m4f1eGcP+eYMb9m0v6l58vd+W/3mjw31Wz9HMSWaiL9PttHdzvCc64381IvwfUP+4eK8tCmjEmBmdqctHlBXw/DIbg+8FACN8PI+R+GNDqLmC75QyWdNg8VcujgRO5J3XIPXmc3JNW5J4MDB45kT9iiKyfBKZ+Bq/q353D92oGuVcbyb0qTu7VlZNVKR8EDECYZOgeibptQIzcw0/JPZxL7mFFcg+/iONdk9R/GhR238sqOAOBE7m3Xci9fZrc23/IvX1Df9ak7JcFCvEe28FRIYf6yD2vQO55L3LPzyXie/5jnsbbmmItMCWvcjM6S/T/eaGQeOH2T+yFu8QLz3MFvsw/PgZsvn/QD9TjQ/xV2CPFvdgjIVHYI7/psEcuvXddNdq/Af3ktLi2bYsBMCPeCTfH3nkzi70TRrxjw1Jf9PY/czT7SnGyiN0UuBBPMdAd/OepJ8RTp4ineGOOJ/GE7AB0c6eP+fOMHfriwTp+qzGTYha68iekMB/acF37GXjmBhV7/GZATrgnNX7fIXl29wNUOcEV7F/mhXimt7Pn6GZT36vSEs865UAnk4rqbxf04db2F2drfkRQB4KHPH6wdwLesG1/zjs1ogs1j3VPRGRSrY75rf3c2dCKXZ9RUkQNhqtN2X+djKZ478h8/sjYjob8n4myOMQDZv6E2COO6ZSPwsXYW+syoVi8BkuahQjlJCvQHpMeTV2+2W5LH9wMTHpHzq1mrEXaUw84AW86VbFJYoDJKQNqZY49jJgXhEPvsh2dQiIpwcIKGz76IjDxH7155606tOGaeoCQVwqleswKqXKlw2OdkacUTOSouXHXl5F5YVRsepzWYeNc9EDSNkjdpxNZqG77WrySQClxNbYuZyRBulMjrQVZGY0tw5fTrOr9KMvbzDMaEvbIzmzxwUz5C2CynkmP9jGKOjSX5qpqHwOP16XWZD5VoeQqeGaYFp0pO9NzTgl171B0ccNEKJpEbtryd/17AikPV8P0e58CoLmDg1LwUz0Y1sAQ5qXjDj/z3wiVWhoCT5OeHWC4N4+mZOvKOqoCqP5AVRa2tYFwh2CM7tswOcjq+s7LLNADit7wD53QPYfSv3PKK96sAJMBqw8e9o+n4hO8NNhTU+DZDcWfvt22pkJ8FIIyBq0g12zf5sMQgccRdypKnqWh7776fNujE6ns+ZqNxqeTYFKv/g1+VSXYPUpXpdzoTFUNW64cjatHzNp72aua64GOxAhdmkcC9Ww+0Um6KRH27M/86VK0Cwq7KqXQ27lT0qEprSULVcBIyiNMka4a8MvmxQ3+nUdQenvlzT8JcEbVK+7VNhFqD/BqGX1zjTIYFLX1NshGkjGe7f/drgBZaUkv87fGU2cfTcydckiAwwJRq6u96SiJSzsddz21om6rixX5B9QCe32G51qFjejAb4mDx/pjKEGngWDbI3GQg94nbaOuPGVd9i1sn/5puNOcu7BG7w6wlWhMtzlbBayF732fkI+gvn+aW3mqGQk5Zi/llbWKUzK5T1dFh3vBqtAd78YnRsFgqtAL3cEp0NzcCbP7blFSG7e8kPC9Badv6l+v0/j7nhvTOVqnouCon1fLL+tPSHh/um3N0igoLthtG0QzhXuD60UjLa2pRHm7eC8TY8iRepT/ILs/NH7F/PmPQBzqd6jxzDiciZY36golx7pRnItp6hYd7jDeebVAxqmD1MipH9t26YfDD03W8meOBiC66yKPfsYFAYHXjE8+GYdQ+VtltzxICod81aDzjqMhdda85MmMtx+UORiZa7WSA9Tp7cQ4NFqQJl3tmticcEpvdqo99Ws47Bce2lwlLQNPvalrzWRwgcsmNe4xlymU0ApeNOvcRXPPjqgP/X3XES1jaV6vIqH3YUvLJREmyrGX/Z6iijO8xaO3a1VTHdonnEQNhvShC/dHv/0MjqReHs0YlIyPgskdmkkt1TsoJ0XjMxF//5/M4imvQ3+0AM3bmutYDSrApY+qmSpOkZSVdkZG3LsoKOlbOpAvJU0t3rMcmDwWBE892ygxVVAMFvuedv/Q6ABxRc/Y1E/dobpWJ4f7a0fAvgU+j7iCfVSy1XJ3eWwkjGbl1X6yMoxyj0dVLQ9+RFXZv0rjK0Mp39gS55AHYfCo8O7hEEkzWGghIzb29z0MHlC5exneRS4eZy2LWkbRl9KkjaeWfP/+z7SMApP9KbbTrZdWBxtCv3XB202PhkG/n/2r19hmgjTx30O8p2IBQ2VFQaSsJ/R1sUmX/HWdapLiD9UyosGc8YJNpeqxUCYw6GoZewEo3jU9lJRcBBSKuc7nyOlRM+eZvpe7XYA11jW7ykYUqOu/X4adF4qFA2VfdddsqUSP02bqR8/eBeyfnq/a6+9JdT++XfSw0AfGgwxHT8VjlIin8iW67gi46SVzRtqbPOAw0VXyyKoAtbaF9CdQ/tSy5CDtwvpAOHN++LyExk5YV1EkKisQDtkvTHZze9UDQXMGd+pPLziUExfwtek21RjFL73nUij0Fv6lp7tOiDpcV9k9ZxABj86ejrj8931Zajta1ZqVo3KTtCwD51BqQBqyHfYNh8tc3i/S0vZRr02itdumo+HR4u00jtRwEDNW6anCmIEq79lt3swfSlknoVrwIxx+/HF4z+FlccozNNph5FoSlDjYcLxN9wFKvP/LKyerCjVuTDmTZxpO+fzcHZiyORKaPbX17npqBA/U7oqeZs6Eitf05z97jQG1wM+/zqdOgnE1Jbh0MRgqKYm4zr4Npl6NSmuIXjgNf8rBx8XFUXCHYcDttZ+T0VGnbfEia1xQOIf8pFD6HZjV8tapPDKUkuNz291+8SRsX8VMK+xMhLP3IqMLHhaCwbfWWU+fByP5fJ9q1QIfyGR2/cSLdR4UnXNoan/tN0X+IPO1CzEpkP+emnamTR6akrozr/6iEDXKsaSVuepAgbqxCI6HmrC4XiPWWW8ftTZFouW9ZzKs++AR0hGdj3QGPsw1bCoEDCJ5Rz0r7anh7p+Hl+67waY3+ef2OMhSI/yv1YRCE2GnbBTtjFsZyLG4Sqv0qEEMO1aFi3zypNRGdu+aDvWBTRwtKEBKFIoJ8Urr/p0/+cPKeY78TsR7z9FNhqsJbe5qnesL8KdMoyxG38TfhrZfuSIHhfZTT3y02AInk2GnNn3O1u4GcEWAX/+ncydK15DJARduUZfDkO2psjuQPl6smnohTRlHikZ5bsqA3C+tNXXSnqHQj+UMriwvwTWklnhkJZy6Pestmf13/2me19PePHgKeop9cjdxyoZ+eckS/g870OW230jdYAbxb7sfz7oUCn0t+Zeo4yFU5/aEcblKTShH2zfM2BQPje5MB0qblgLroDsf54YSwEY1h77RX1EwJeXzApthJHW/c6eSqaMWNGN9glarpEK6d/Piy2H1qPlAQb2yUh6SdTNxeb0hHLp1nzP9KhVM7c567be8RhWqsIjMaWVmQLu97xLt7CvBNdXXTHVVMWDghJiV9OGbUCZkO/3YZ2fKbBW70ZaNApTNIPgWrp8JnbWfUH8ONyPmVDFzf+l8wK/ZkS7WdhYaMH/lvbagBdNzzew2swtR5hFIp1k5E146mynYcaQLxMmMMDPdykLZX19mM8SYU1WDC0u0107Q+8HPrpiSb4rJYrRKGmcmnI65oZZjFAe+Hzir4Fw7CDhMXsuyVbpSuSpSMcEtN6GghUWEndtGeHze22+HTSZUtdJxzJHoAj7yTr8XXtWhVxrmP/gLfamoiazgL6tCoGe9ouGkgDIVrTFWf4LKgsPGOuJ1WQh9qNOhyw1/ANKULxWEDN2hPMD4lg0VUVCwqjOQrk0T6u9TW/dJKBcKzUx0HZQZAXQqG542jc8DW0FB/wNMwdDNSdXfoSiQ8t2wLp6jWh7acSleOVKdDONaNRNiUAZqGtTedT06BzWWPTnfuxIFXQxPCtr+jKCKXy6oRUAtWLIqtmhPbTrU6ZSJ5/ucCkCSGKPR2FXAPRAxEnsiCoaoZl7iFA+n6F6k5T68cgzWmC1xSv+d/7bXWMm4hTtK52mS9ojiRR84i79k5t6GDdsGbvIO+lA74gQHWo7KQa+uubrcnhwoF7Gwk8kNgfrapjAb7iqwwpo+wnfCHR7W4n0cfdGSSmdoXMPLuI1SfLHicTkyF5Zdmvu+XF6LOG7EqvmYlACWGRGfdecs4Pdi43g7axNotgXoTI8Jw99fj40ee58L/bpn2No080Eh6yvdwrI+ZFl/tJSh+jiVHtOod4zeCUrDQbZBpT2QHWWOKKfkwudK9dZ1ja2ohevuorBaMfB+Vbnt5R5nSidxi870si9k/pRwYZxtPwWHDlTRu+VCm1qDwXC1JgQO8V6wbOpFO7ibegQWblF3r3mVlj+MgHTc2qIDHzdC/g8V8CR33t/3VfPYTHQafeit2losRddgNaRjdtbGD1aZDfBbZ3lS6gF7LiW/20v19K/0PXRNg05DtUJrnqaj5gviJeBRMPpQ3PzU5X049JxU9ErhDKXCJrUYi/erww7uQNZ1kxlwb2xvucBgLuBtfHr1zttkYB/jbvXKPBJy8ScIbR0OpSKEHa5ySp+AIr8/13RcyYHuUa6dYk6VSLSg9dwhixykoJHH1SsUBjl91L7oOflRcuI8qryDKlDqG3hpWpAPBa06b9xuvI6GloeKmWkUSv/WeqPJ1Q/uWZ8ZLb3kQDGEzymM1slCv/6xi7OFhfB4q5Dx0npvZM9Ar3GkKB84NdzfIL9wDUqHCyomLe2kvJvtLr91WGz8PSutmGdaBEMW6I8wG9wFlVYpiVXna8CvDLERa1c72JTIJ19z3BQeny0yjXqlAo/lSI0nmRXBceXHfNe2pCFlU406FqtYxHNRONTa9wAM6lfgaDrhDJX+cGcXa7BQ/eeWq/WbC+CzmvUPboEn4ObLq3U+ZoVA/2QM30N+D4phdGx/veItODO/IGo/IE9J35QUXlyTD+27Jgce/rcA+LYqZVbeYqBNZc2ffCd2HWb/yn0TeOYyFet0/6VSqBJVI+6wwiiYDi/feNVdeqkAHOlxsXbSiQPna07WpL4JgM+ljLvHjG5S4Q9WRecKi8Mcly/ZBfszIa33oIieWxhyoleZCe2zAd+9aZcfWQRDsf7OM7zb/Ci6K9vQUcXjUEnVbVL7Wi68O/qx3ow7G/xUYRnv58wGEneeUAY9t2CvRHbm804PKltmZcoj7Tg873fTYANXEXxVnbxZwSYBxHaYhaVb3AfKd0/3PJn3h4kh1sWycpepQVeXESW9w9BcsTbhpXsp/Oy7yJDRUgLq7ly0jvyRiXbv/jY/2egD0x6v5Bi46FL2oSPZHLr74CVFNh766TLoWHvWJe/BfeRra7vZXaENCYpJDD1P9YTeN7QNTS8oQh4XZasPt2VglXzHb7eZMmi1Zev+ncoP0TPefuYEt0bkI99S6JvsAu2VZJw0r+vCkJzru3ZyqcOzoyN0a81LYbHVG72WhWvAQew4/8h7BMzOxva4sChDuuZF0VXhLnAmS28s3v4o5ROzeGPhTgHMfvTrqsdGuoaNHtX37hUyNcwQL/MSL58kXo4hXgbtX64eYGtHazndOfT7fRE/8fJv4uXks9jLXx9gL79IY+mu7u4CrCo7BNrS6pEl8XI28fIsC/ZyJfFypquD4j3dTjT9/NAO6VpnxEC87E287O2LvXySeJkWlWKRV9cI5n87+f4QrUHniZeniJd3xGMvCw9hLzP18DUt21aAomGX5zwVGWjJDXtZinhZpQV7uXQMezlzUD57OrwIFcprmMt2dCBN4uXeTcTLZr3/vFwxgr18O+NH3DX6CjR8zFtJQ/4tmCReHpnFXraOx17mLsNe9mwzWNOc8hqtljS2XB0/iYA59vKXAOzlNR7Yy0aN2MvJ/40Fqom/BXuzf8y+l1xAnPuxlxOJl+mEsJc9iZd7+KbybpqcRBuN+dZyWFaAFeLlZOLlQE7sZf+b2MuZ17burbOtB394Pt/6mZyJWoiXC4mXZ15iLx8mXva130Uzsm1CVh1tYyapdUCOeJl3AXv5GA17+ZsL9nLmRSW5QKNyoNwtPVFTVg/ciZf3/Y+Xj2EvWx3CXg62d1K9W1ACche09WQbq0AA8fIx4mXBnsh/XvYiXm4UMd2muysDOJ58FrpHogmNLWMvMxEvOzFgL5vVYS9biX68X0zv9feh3EgReZkBBIiXV01jL3szWf/zclwW9nKw2fdD9+JHgYH2oNbX91NAogl7eWkT9jKrNfZyWwP2shX7ukGv7V/Q/KYLckx1H0BpIfZyzW3sZYVD2MtixMu50SJT8x/jUcg82Bgfk4nYN2EvmxEvtzlhLz8hXpZ6U8nwkfUaqjotbfOsJAhYES97Ei9P12AvaxIvG7duCXFkzAB0hoeOsis2o7D/z8tLQtjLEcTLDSxeM4UzlYgy7d7boHEf3SdeziZeHl62+OflduJlqyR2DdFd9eixbtEI16t+ZEC8nES8nP0Te9mSeNnIKoUSunIf2O6AY5deVIJS4uVO4uVNF7GX/YiXp3OKEq5fLQcCG63F3po+AYfLsJe5GLGX2Zaxl/dfwl7WlN2yNr1sDDV2rAZsklPoTzr2MozCXj69E3u5nXjZTbUyqIWTQmbxCiszOyZQG/Hy9m3Yy32nsJd9iJezfvbU9B7MBv4nalem3sQC+//Py9J7sZfTiZezd487lBjmAqn5tLp9GkVgTSn28jzxspst9rIj8TLHCNMv1/NVKDVeZvU1ubvAYxJ7mbEbe9lNDntZlHiZU+RbneGRXNBnR7/1zPUi1ES8bEy8bKWLvZxGvKz1+AWdSlkDiHZOPXVHvw+o5GIva0VjL/PIYi/vIF7mZT09cPlLMXj/2UfpZH8Jun8We1lGBnvZez328izx8o/6Wdb1dG1oYH/nGbeHGajjLvbyzkTsZQ6mI/+8vBSCvdygnGAeerUZZbauV1+Xm456iJczlrCXl59jL7sTLz8oYV7YnzEKMhOc43Y4fgAtxMsGxMvbiZd/ES8XsDGL75ZOQtEtPg9YuhxQJPHyVuLl1K3/28umXt8vfJ8oBq5uogLbrYKQJvGy8f94ORJ7eRfxsq+R3I3a7XlIoUthZtO+YjT+P15uJF5uwF7+mIy9rH5Fvch9TS6qHKcdPSFbAJKJl489wV7W6sZe5tuKvfxD8eLYTvYYZOsxJVd85T76KYy9bEi8HLQKe7lHEHs5gfPzd8Pjbcg/+FqrJE8TEiBe/hCJvby4iL08SLy89oEuY++1NmD0w1yQdW0nmiFeLideXnbDXjYkXuZ8K2qumNCDeo7M7lW7+wIcI14+TLw8ZYq9zEC8XJf8Reo/7nr0tn6dxKpTM+gA8bIS8bKvKPayFPFyv4OM0cO3ZcC0n90leCEBvD+CvdxMvLz8AHvZgHg5/Ll2jfauBmRef2+XYXkesiBeTiNe5s7BXlYmXg62NL/aslIJBli3Zh+6HAc6iJdLiJeb6LCXvYiXu8PPX1oobkKmz6LqtjTkAQZt7GVO4uXwWuxlfeLlIFF7ltRzXSC18govT1Ie6iVeHiVepnu+9M/LlcTLyzafXqQV1gPNON4tquaDIMwYe1lGFXt5eDf2Mhvx8r3VFaOT5fXAQrb5gpViI6o7jr18ing5uRZ7eZF4uf05rUPVpQBJN2Weox/oAk/UsJff0rCXlZuwl3OIlyv9i5ToWEdBqWD7TWvZBXCReFmRePkYJ/byJeJlvj6VnjVpGWi0Au2ddM9Bn4iXw4iX37zCXq4iXnZI5lJV++suAabF1vshMkiQePkS8XIX8TIiXtYZG2GT6g1Bo9xGN0LUbFAy8fI2Qezl4Wjs5TDi5Rp6jh4mRgQe6gVf5Z6qAruJlzVPYC8rrcZeFiZepqfLtt4qXIeQshSM1i4Fvp+xl4eKsJc5NmEvc89gL5tvtN+uqeaIjHny833a+5BfNfbyC+Jle2XsZXri5e8l2x1D3B+h2PTSaO3Xd0HjO+xlMeLlTRT2MiBe9v7QE6y4KwntHtFXM53qQ1Vs2MuHXLCX0wW0/nn5PPHyxYdvur66fEN6mw5OMYnTNQQQL28/h738nnj5OfHyY78GB5GT2UjhSGnZ1J1g1E28HEK8LD2BvdxMvPypW15GujkVJK3Ot3twNQHIEC8bES/vE8BeFiZe/jKwIbc6pgJdVWBQETXLQG7EyyM3sZc5JbCXpYmX810k+ll4ktAV9coPJusaUSrxshTxcn4w9rIP8fKV7sEg5swc5Fex1uTTXD5wacRe5nDBXqabtf3n5S/Eyz2Sii6ZWQ+B28N1grS+WuBJvHyMeLl8CXvZlHh5p1q6W8ffPtJZ05w22ZWIOmewlx2fYC83qfP887KgOfbyAeHls2YzTWCNyMp1Y8tSoGuBvcwxib0cn4C9HOuNvcz91rvJQewnmATSc49OMNACsrGXtxIvd9v/by/PHmTdHnywCDwouzF99Eks0CVeLiFezm/HXs4lXpbzKfb788YHHdUQox0YdAAqN7GXOYmXmx2wl1WIl/PDwjqv2p5Brv4f5VxlsoAl8fJp4uU5WexlM+LllMJAR32vHPDgzwTj08NVQI542fMW9vILb+xlR+Lljb1Mj4/vvglOuH3IOBKcih5LYi8HES8H3cBePkG8bC3T7SIwWIYYE91/nDVrQ9vEsZc5jLCX6Zywl18QL49xVUyCE13IqPp6kMI8hR5LYy9vO4u9bFCNvTw1gr28yeVzxCGVIsSwyTqiqKYRiE1iL1vexV4ubsJePhuLvXxtTRNntABdQ2Dmm+a8e0wN/we6KZKtAQAAAAAAAAAAgAAAAAAAAGAtAAAAAAAAGiYAAAAAAAA=eF4t13c8lt8fBnAkRGZIJaIoyp6Jk2NvHuuxeWyyk0pGorIqURoa9h6RHSd3Q5KEVGSEVJRQoSj69bvP939/fF739TjX9X7+4xhjfqoVFDHkqBZ6S4EOBJGbT2cF20K2N7iqWUI+a/+ICCs+cG1o5mdm8hON23LWD3vexxJby92pqQYBxInJsRSLIn/CXerIBWVeT6gWHcgwSdVES+LZk8JLaiA+Pk+nLECNOCO89f3l6xrwupVjq33uqmb4Rb1eh2Y64va9G2JVr+6juULB1EfR74BY9Yd3lfGOcCen321fDipcTVnOr6NR4N9R9tbaMisYoWlorvy9Cdl/ZL7l0PkQNUrie0Ry8D3UAXwP93/3XFttjOBk3o9YRCXRGJMSuC6RS95DRG4j79kyEUbeM/xVi7znfU0wc011G/KQFm8syHgH6hg/kvf0X8L3CDKtkPc8Gcb39KD7cffvtqCD643LNz94iA6sP05+zyoH/D3b+/D3vB6Mv2fYiQkfFuVlDbb+Qbd7+bUansR1zYiwQKLF239Dsb438UCdrXPWxJtI3D0bas13EF4Tt810MOIAvUX3H57aM6KxkJTJb7WLSjAqzx/cst2SaLMrGmjaZEkcvx8QIvmJHfZvXeKMeyOAwsVViyY1eED4++YMo+PihPnGTX53/OWIAQNPG54kOeJoTuqddsQFFejokrn6PmiEiZ8Q7JXiAGttHQfk4gzhK2/Pl2wd2vAM36nX8RXacOntxXFlBUkYohl7LrPgm0Z5U//T233vNCYrVBzU+W1gv/UWQ8FYC2jw22xDXaoFlKZoZF1JPQAn/MN6HFvYwcmishje4pOtiWo3Tt9jdoCljyKEGJJs4GS56VjnCxt4+SghItutA9vUBwz2+/Igfq75zgPBnzR2HUqaZO22h/kjGo6VO/79vf8rDsN7NnCGVcDp9CtjmHgnMkPp67tW+3UXIk/9eKLhsdmsf76ICt9vyOOVYbOGXfrc1je+WUOT86Vfslz+3Vcupdzs81DDnT74x3TgWKv/sfMnPwVZQxfd/a8ejFPg1ralYfZflnBn9wU420GBYxm9Q4s72dBFv452hohejX7fpTRrBn5ivMAhuZvRCFrM9UJIvwsWOu1lMD4tDw08Ru5LNZah3XxKdzfWvUYvMy4fLdrKA/UeD3B5v6DCo6xngy5lQSj78KH05kFduMtvVGndYAmgK2KUjkcN4Lpkt823n8IwO01lsFjPGVKK5biWW/WgjvWtRAcvE3gyjJZnVqaM1m3T/SWfFAfSrn7R0RSQgFyLfu7Tja7w8voS6rKeEeTNU99zsN4c3lm9LSmjdhJd3/r1RhxFBez3+LphuFkOnni1hS1njxuke3N0WuaFCbwf3yYws0qBd7asgw8en0O+P+d2rjYko32o5zhf9H5I32XMETftCruazRtWVc1gF3fMKWVxK2hzQYhHh3IY+Io00FpaCtH7Pj+F6BZN2KlSICIw6ALtNJlPCShYwEz0PamWwQZqp4euVBFlIDUgcUJf5SEYW2Q1Ss7Shw772Bp45JyhoM72A4Z5FnDsqxenipENnAtpdZbRaECZb/oF+FU70K3mLO0nfFZQqNhyKMDbAfI6vGbxcbaE/n0nZoJkbaBD+nfxNvFmcEOVJfiC6GMgfnS33BM+aygUZr1/QpwCl4yDPlHlrGButHOilbolFP1WZRbeuQ+E9ObJyhrrgfJVRsmH7FTI983s/qZ//+csezguKr+xgXZt7+MXd1hD/vyILoqPNaLjYZb9PU9FhioSr6w+OEI6e2mWtChraDby45XrPQcYqVJQsUvNHq5pM7Ux9Gohi79Nzd89rND41PCksxsNPkSfK/zP2UFVbVVmA0tXyGVg1K++5gwly7b6LFQbo9rW82c9BGioUPSyk6WXB2z5M1/he80Jpt8xEj/qRYOLAQmGsXQ0OHaUjekksyf6yZ9wyOEDDWkNGfLmvvaEwxVtExY0l3/fSfTTc153+Ghl3xmfAhpUOhSmu2/FB/VtWzD8mhALPp9PFnUM9oRr4lVSfvSuMILlnkL1Lxpk+N4WpP+EBtdMt+/c3B0PMvRC6eTi3VHlyPLJnX0eUC/OP4/+kzM0Z/KY33WIBotHJL1D+WkQ3NTXZutNRnm5l+TC9x5Gv93brhTscIPSs6wt8nX20FtVketRuSMsPsUa/a3MCR6s3Nhkw1wDSvubMwvmGkHbVI2T4vsTRHaXUuksoif0iode7p49RJQdiSwSKjMhclWuWkzKuALlu/kXZQp9keDhSUJ6Syghn+x64sVfLWL3749sXylOxFMntiOmw1Si7e/nlLwf0cDWX1mYb08KYOH608kfEEos6GU+8xvdSXCwnghnb3AjPO4yPiuiUoid3+KVgwPi0fGdagZrhx2Qzb4emc6kICJB+gZI36xC5FmdK683ciS62GLZZB9ZEe3qD8OmfWjIzSUskXLgGPgVwHGZPTuQaK5hUTnySIyQvVhirx/vSLhmz7gJylsQnQmCu1gtE0Gw2I7LB7JPgaLAdyNMVX6EP2Jj8T8jSXCcFhFNNaISfTa9ela6ZsRUeco495gOUlb4IuH+OhNsnDB1Kt3uTWx4PmPFL8tLzGTKDf+ZtiLmq2vXy3roEcesYpxcmVzQWNVu7lLvLPRx1WX5cKkbMRnbQ3GmchFVSnQmf+dNCLo9Hp7RTyERkcnW9PKOP1KZ6lefa7wOBJmFOnsXKUS4kD7TZycRKL255FhunDyhGPhSsPwWN6FkaH+xLbgeHFJ7Q3UbbgGygzivtN8yZF5153BeG4NwXql0Iul+1U7AoC2c/3GYD5KPxHmttuC85vk/kXnp/ZfXWza392OO0cCs6pnS6M9k0CCA81KUuULmpbUV57Vai/PaaNFQLSoZj6yXZN7yxjigDm2cV00XzutZNM7Lhgvn5V/Eu45uxAPdetPFZHTtCCjPwXndiWAj8xqdx3ndzMN5lTdSejd8SgTs0pkdSigOfD6O85L13UjmVZyF80q2xXk1PXU7SWOlog7mmuZdO68A821mZF43JH+QefEwyJN5XWzAeY39yG39ahmGZtKthbYlXUULD3FeR1ef4ryc/xr/P691gjivXZehw2yOPtjG3KFYYngdMP7dTubFfQTnBdaKybzUhXFeWXucGQLW14PgMt7vuj0tgCngB9lfPNyOZH9VfXhJ9tenONxfj6RVUqhdpaj/zOpvvtOvUej6G2R/sW4bJPuruA3310QV7i/xr62bPtwoBQPzf8I6DRpA1r1Osr/8abi/pDVxf4k74v6quX2T+pLTEbzLmNhWzh4J+Pk+k/1l1on7q7GsmOwvzRLcX3P6k1Z6/SeRaVIIe5GcM6jYOkP2l98d3F8f1XB/SSfj/nJxta81Sk1GakfU664zpaCVRy/J/tp+zITsL4G9FLK/XtLj/oqMvnKjVPEQuOS39Hs4uxDNUXB/ua3lk/21hQ73l/dj3F8PHDkZBYIrgMWODw9Pij8Ep0rZyP5SP4P7qzAX99edSdxfLMX1mR8zG9H8vnCxcoUO1JGJ+6s+GveXihTuL/Aa95dHe9JovPA9oHV2Lz1F5TEQLsLvZyGNjXw/f9Xg97M/GL+fsw6O9OIb74LMuJrasu+NwDANv8+UCT/yfe5ucCff58VP+H3u/ntMq7U0BSlKDtb9EDuMopfw+09bxu8/Rwh+/6fe4/c/ViSi1DvpNNgmstH0Wp87mijF/WJnhPvF8Sjul1B6KbJfongLgt2H3VAHfwqjkchJ8F0Y99fAEu6vkgrcX7RA3F/5djplh665Iz3lxU9aFu7o133cjxv8cT8GzKuQ/ZhIwf2YeGify5235qhLeD5SzN0NMa7uIfvXQxD3r3Yu7t8NAPevgPrZIV4pZfQpeK64U98ShdiuJ/v9rLE52e9TJ3G/v2rC/S4uap7jdMQK7Rste+g+QUVTing/SMrg/XBnA94PrKfwfnhtbi8Td/4AGNT9rv4hSA+oX8R70s4F78mFAbwns7rwnhx4+AmGRN9pPfvNQ2cqAGksCeC9msyG96qDId6r8v/t1ZO6vwXprv7V8M3XEBZUzGpdMMV7+O19vIcDTPEevsSO9zC3SdTFhO10oGuPtM5uSr9GZCDe29K/8N6OGcN7O/Mw3tv+bElPt8jzofw/TCfS7/ZrcOTiPZ9pgPe8/hze8z2WeM9H+RGxsfbrAW+1cf1FmbLW4qvYCy4a2AsNM3GkF9JHsBfqfFRUGVdmNPJ2te9LrBjV6JNoJT1yW4aX9AhdgBfpkaJc7JHpa7/9H7eOaXSrrMvZKcEOeAuwd95ZYO88O4y987kNe+fIQgtj3HMBdDvm9BLRuwnAZuypSlfsqTwl7Cm1/zy1t+C1nmT0T41EY5FtMwZMoHEh9YvWs1DCTLakyqPIkNB7pagaKuRLuP95ZP5aW4mgZzN7u24iEvFAaqzGB4hKN+++tkoEEfV3U6e38ewnPnspfmAVcCXczH8OfXqjT6hn+EiCnVHAlyaSs+15GDqdI6k8H3CISD8iAQ6IyRGTSho5s0WORLnv7A0Pb2MCRP1JHVaLRD1jgVNztoxA/IA9S8UTX+JASrBeo6sC8a4y+AQ0cSD+rnCa8IwYEeemI7tVQkLAQnQVbWIpBKnkySRtVvMhqtNnRdouSxDDk9rs5q1UAu7Xf/pgRZ+Y7k952BfnDHxd3BIzw32QxON0zpluT4JVLmPvb25RolN6ofdOvA0RYediFVCtTXxfbWitvOiKvkbPBUqqx6LR0CvmbO40Ynh7ZsZhIXZCh+vQZIAhhRDlvrC7wluN+P5rMWVDkim6+rjcVOJqGujenerfkW5PzP+0eK2bNaBpsjxElz9rSGgf3NQXNLSXOCQza9FwLgNJFL1zb1jIRkbZ7bblTjpE1YfkQZt5abiQ5ZlxwWcbcadwiuWggCx04g56rZaYCQZ8dAcVmMqQ/TrAzU/nSuy3ihcp4rYgMlyRf+OCLXGyqyLiJFSAe5sMfc/270T3XI2nKQveYCwuY/Wnsiex/5pU83U9FUKRGrbXgMWBWKFKtpdUCUGhXyMi4mZh4FrRwunCZTvkE1DR7hrgTtgfbcq9sE2MYD99jGW83ZLoSYenBf7uJWRiGqalXcKQ6k+jt2yjoeA454f5XRw0or3RZqhplZsQ+O7OzblkQQS/F7lLt0meKNFmvPGF/hAo9NPmK2UPBk48nUDbx5VI0z340mPjnGZbQDalPdOMSGL++sfTTZboOHmJouOxBWVZRW4IP+YHbhsaoGPvnYhib8JPu0cY7nkkFdQrbkRYXea42OMpTNC1MIpF9vmCZlNf6y6ucORwPVa6wcuOqEhRCbp2YC9kO+HZfJxNl1BMmn3w3IcNKjKwam1iAqD8hj2fa4MvWKd25eueBQui59erCx358tCXo8bF0EKVkOW7yfqbXgHKvG7gHfp1GdRc/u1++n42uLssUaTOK094p09TBkR14er4SPxQugLMVLTU7pHTh6f8Dzt72WWj9gaHLO9vV4AyTYip1F6FELvHHvP4DyQWgIbNkRJlQpOPUuyzuh8uSLYVaeiZol7Twg+dorYo94tQkdCkGcH5dqvyc5o68YPvsXDEGz3iVOi3y7fUdCDHXyvjWxFSiGd0Yo8VnSbQ+WQ80AmsCQm1Oivm7bxESqtlHLecAZHUL976TGw/tChSFsh0oIL8HV8yWhsikNTjyGPGnFZE1bTLpX2ZAvB0VXG9Yokm4VIsMsP9QhJWOlq+cUchqERA9Ve6ty9CylqptvGWRImcy4PPb2XgQPODbb1u6sRsC+/NI10SsGvD3p2bN/oh6dCe0+KPElHqC6+8JBkKkfVk8qTFpAoM21Bi8WlBiTBQomP/8FYOysafaX+UFAicZT15sn/6gUZfSSdqjRkBROuzTkkfhAUFXXmPY6QIh8rtrz21NWDIt9O3rX44AduJgCcD72JAdutEEiPSIexaKpLHr2tBRcoL/zXr323hJVLFn3bqwW+9WdN6QRmIZ0pmH5i/iU6Ypu/rtN5KCG60pNYOmMOZG1lSOczakGXHky1luymQLZzz9JlHHuiizHOTqx1Xkbnt8lnx5H97jdFVSEmDg9iS6PbFjvkAFLL8+kZxFsILjyJPFF+ggu02AYULlgYAxGm6zNntgzViT+1u9isQO6Y/TwdxtmrGSr07ub3WCH4HoqdidZ3AxFiU9cAVV1C2VpD5NkaCGOtr7JmjridivlTbLxrtIJrXXWt+c8EIlqpW5nMiP0SVZXr88Zs3WBJzbxXnVCUGU44/eBktCzPjXn1+KrmZ0GH6LtKkqQt5p5sffzNzBhICj1RYrGhosHW707S9KnE5d3KJa1kdroQwRP624YAm+e82G0trw7t3j7kEnwkElD6GHnnZMyB/3f0LjN1qRCmj/K75eW1o9s6zq69JEFozLS5vztCBJQOXd0rs9wVudRWZ+VJeKEqwiHFKQY24sWlIKf+FPry3xuD1J1YcPqpXmypuMYC/6rbNlyiLoT80tXYPcXuUkcAUf09CgZhYErvN7msM779s/bYzWAGmBP6wWRS2gAveu45+kIhBLWrP3tAOUZFVRUqIR/u05ri2pgAjszXMGJSVPjdoAB+HuSy3tlhDUxXmD0qX0kGhNFuJY9F1QNh9H33z2QYazkaOrZxWhYmfqw0+CZpD1ih2V5/jejBK9olJvBAFTZRoC4R1iSDGl9mxFTMW8IfxaODVVlaCf+Rw7ckJLSgupsPpr2QO09/wdaQ6uIF1+XZpxUHaaCe7+uXN13RhXQn6ZLnMDeUzD6ZN/twP5Tdx3+MxpUAgvNzQc9YR1YSUMViIOqM3/kxD5V/3wzCrnEboth/axmyI+mWtBl//OifSnGMByyeXZFZ67dBsqc436XpXYPwjR8AqXh7uO+3OIKmnC8t11lanpgDUOyRyv2vQDKLZZ0tiwgag5cdjqZr2AJTKEeh5o0MKuoxGabDvMYZXNVJNI6K04PWzZxvKOMyhZLlmjEBHOOKY0V14shyCBAt1WnwYheGzYaXByAfm0ObA3SxxqhaUuOfaJIosoDhoCr9oEAbWgp1orw5Fo/wrAs+aR7mgtxqipCdSYN3Qz8T1NdrQU1Q+90arFTTxz9ObzDmDlo7zBT24nALGnE5I5ErtgPevv5A7t5kKv2t8PXUw1hQqrmj/0KNSoYErbxjcYorCc/mFeEZzkbNw7fa4NEcYazzv/S1aDy5N2fVOpFrDtOUgfs4aY1gdd+B0C707SLabZ0+lNwS7ttAnPLxuD++897hofEkaFnroaN3Tt4Bj7waEGBQokPWyz3B8czAaNvn9LNXSBgVuHg/dp2oDl29uj/klIQebqv2ft+w0gfFj5llhktawI0s+ekujJxAO+Oy4JVcTtNWNvBLaRIGdfuq0BE4t6J8kVJlOM4ag2IJR8/O/v29+FRXkEo5sDLScndPcgIQ/n+umJRPYdinlu+2KMdTuCShOLTKF54Hq3qPIGoY7zk1qm0QDmYPrEowK3FAGvfAlNR4jKPaLeSLj3+9FMdmbVwyZw6ixZLFfR63hPmJRNZKwATNbv7pqCJ4Hr+9MzI8x6MGPA1WW8v5W8Nr8bZuojf9y4tbN4pmwhjw+OtJFgcfA9yBORcULh1Hrge9f0is1YPZY2hnbP9YwaR+RGEIzhZrrnl2SCbOF/bs9I4+Y+SDbbU/zN87FgI2bw8SeZyjAD5Kvbk7w2MMH1em2Yr8s4Fb20qYADnv4ItXKMWo0EYR2vhQ3cCkFgaEhaZnZTpCO9fdor6gpRAbSI2cO2UJBU/YM9iFzWG++/XWLsCUKbJHip0bbomRVo3fq95zh11pdvm2LmvD3dwnZnmZruOcUizlRbwmZ9j3l9qylgK62Dbfy5f5oVF9cPKUj7gR1hI2Tn53RhE0qh+6LDlrBre5bQISoLWxj73q7cUISpXjkenhaD2tI25uyNprZw0gRBu1hRUO4xlckfsnBGkrP3lopcLWDS68C3H3+BIEwQbvnRt4e4HvS3O2lZVt4VXqGqf02BX6MLKnfrGsDubpnbjPz2sPsuZEnfDRvRN+7fvHqdXegLVT2nvuoDfRsoWzi2GUDk8YWu2MSbGEQlcXyh5M9PHNBw8GplwZYBYiGWbPT6ONw3d7qGiv4YrX6MO9PW6g9usGu9rotvEgXTq/FZQ8Zb+azzL45jFg04539wn1ABMenz2OJZlDSo1GTeYQKlZ5bNGT+85J+2+ETDv/uObWglMx4OhSFDx7pvGgRj6xt/P13rtOCx8ObtZvMHWDqo/Pd9WuWsDs+vVDhoz0MkA2WOHzmBmo7l3a1QaoG7VhJpb8IHGD8cedZdjsLmFZ7ap9Jpg3sLgy6qR1BgShohO0Vqy1iSAqzppaoIh6/QHeTRWfoLHio5tF6Q3jLoXzgdqUt1LziE/NxzApKCoTPRG6wB1k5L/XSfY2BkXCewWEdVziQ2+4xUmQIE3TvtAR8psJr58++q62hQstP/vd/x3gh/0Uaag62RMr+EqzonQtEbq0LtisWMMvJksh8YA/73mkxK7M6wpLPz5wtedTRVj/GW+vLg9HWWAsbr4/O8JRDfzzTuA1UWw6aSip0hNu3Vl9XZXKGaW5niye6LJGT6dUr3j32ADVd+POhzwlySRz8pq/07/t9r3Z6edYJHl6dncstdoam0/unPPT9wOeN3RMKTb5ge1Xn/Pw1R9h94gkP5Y4D5EE22ip7nOEtMZEY6wpn+EWdTan5VCDa3Z/WbagCkMf6r/v2/stJqCj9UkmtA0w7SFjyFTpAxPfxfoSYE+ypMZ3mVj8GhIwP8vckWYBgXeGv4K8ZrBq6GyBZ4gA1q0cdd3PYwm8v+N6+L3CAmbbHtLkvFwKzvcYfm8TrQUCt78eWW7aQ13Ey89yoBYyOPu9pM2QF63rGc56uUmB8zZqE8JAjuDdtbUffrgt+XTh2NeHf3Xb1iwNBAubwloTvxXDGf783FterTsrW0F+p4kPbIzkU4t7uv/6NGEjYdrfGNM0FJr+8bfkkngJ/jiikT722hyY1xuZmhXYw5G9j5aWt5qDeUd5uYoM1GB/ad/d3rhsc+DtxRUHdFrY8WeNm/OsMszSnPXN1nGEnn93jNMpBYDF2Qc20yAukmbxekfWmQU1f1anRcQeYslvfojvbDdrBq0ZpOm6Q+Uo+S9gOGzCepeai1UZB7Eh2k3MeDaaNTNixlDpDuQd0oV4eNMjd+D1NfdYNts1c1aiLtkIfvSZ/+YNw1LQsnzAuT4NiLyT7qFkusLs+OsDQnQYDlF4eFJp3g0MJGj9rNx1DX1KCD12K8EPJ0/f3b+Bzgw8O8boMTTlDO4rr7f7HbtCxg52L84AbXGeoTVu8aAZaVMavzW8MBnHa7876/qHCuqfPqha5HaG/ZvDZP04OsNJKxVt12hGabDwP1cIrEadIRwCzciMSW8RentqHvWz8n5fFGB+TXuZMrh/27YxE0y6imrGbdVE/O/ayWwj2cp0V9rKvEfbyfZvP0vV+0WDqZfx2YZ7DKLgZe1lGVJL0MpMn9vKLAOzlSn7FtbXlSHRyeqE3hG0XGFDEXj7qgr28IQ972WUZe3mG0+z2h6owsIe2VmYxG4zkk7GX85S+kl72rMdeHlLEXrYIecrvb+0EFja0d7as0ZBLH/ay3DT2spc+9rKcI/ay2hMe3bpgNzTM8O7ECSIGdZ/EXn516xrpZTkp7OUxLuxloa+DfErxVKRH4XsGK9LAum3Yy2kezqSXN41gL/cpYi9rrjinVdSlo7/jKQdDNucgTjvsZV31VNLLLJLupJenc7CXNUAPj7DQJfCJTib7TnkZ6tmBvbwxFHvZIBp7+X039jJrq2ti3sFdSGO0sH3dC28wcg57+fMU9vKyP/byxpPYyxeFT9dGmoeB7+Pcm9mt7NG4K/ayQXsj6eUtQdjL8lewlx2HU5YeaB9GYnF/dhh+CQVd3yZJL9fZWpJejmrCXt46jr38Lsugc3HWH8Qc1Qhm5A8F3xT+8/IvGdLLEhXYy+Us2MvM9y7ZOlYaAoVAlSOEpyco3YO9bGH5kPTyuQTsZVo69nJl3JbhQU5fEGAdGuN/8DDaW4G9rP5HmfRyzW3s5Ylr2MtmPQkjZnvsQH/zF4fcRjcgb4y9nHwPe/mDGfZyLi/28gT7eOmlPZdBO3PN+XzeHEDdsZf08hIz9rLjg2HSy9Jq2MtXr/PtqwY5aD67ms1v0zUQo4u93FGJvewhhr0syIW9nBiKNqdwmqG+7PT4N1K2KOXpf16+hb288+cj0stxIdjLXC+5loKUdiOG5fUeR1w1wIPNJqSXD843kF4O2WJFern9Py/nFN+/unabCvjmwg/Y00Wgu1PYy19eOZFe3riAvbxagb284Cm0rBYXguYy+3jmPxxCrz9B0ssHotxIL/cnEaSX2+9hL2tnX67YveyPooTUUme9EpG1kTfpZUb696SX+cdKSS/za2IvC/UFNQxT/UBXs/aknIU3mLonQXpZz6eB9PIMUyfp5YR87OVKOvUElWs0cJ5IAI3KJ0Fp0XvSy1ET5aSXnW58Ib08WoW93CYtEHyA/xLiTfQV16feQnxxaaSXP2lgL1u9xF4uEsJe3kFfPSNoxAiiWu8iwa9XEMNm7GUfeQ/Sy33rsZeLbLCX12rHtY7mUsH5RvGEqQoD8NsMkl6+2tJBerntvfnn/3uZKoG9zFJbJqy5zgGEuGUyJexyBRllhaSXGdPukV7Ou1FDevk4I/byId5kPuYT3mj05sTJSSYfYPzWjfTy8/ZI0stGkT2kl7vosJdBj5jgjRgHIBJAlRJ0paG9LUKkl5Nq3pNeFu9fOf5/L/8twV5OpQvVyQwJARyMAqXWjmeAayj28tuXcqSXj6h7kF62YsZeXrvuXc7YeQioiX+u37rbC80sYi8XVr0lvbzHg570cn0L9rKlbpDnx5MU1NTc532E0wZtLVhPejnQUZz0MlMBIr380Q97ufnBw1yVK7Fo9outVKCUGzKLaCe93F2FvSzVJEd6mc4fezlMLfVL9Gg6yPxrcVmo/hqIVcNe1gzCXj5Rjr18KQZ7eV1ZS5WPlAWa71x0dzkgjI7S55BeLuYeIL08px5OerlAGHvZApSId2XRgI74Nf6RVojU6bCXtXSxl9NisZejeLGXdT+e9aB/54z0FI5J3TvijGSjsJc3emEva1/AXrb7z8sOzBvOZxvYIYNC2hYrYVcgFpNLetmyE3vZsxd72cUPe/mRqusrULMdbKBdeqv+/hBaYQwgvbyQhb3ssJJCerk/CXt569c7vu/njqJdH9d51D8IQREmBqSXxQyVSS/XFmMvc9djL0c4FHKckggFfC+dbAYHo1EznyDp5f4g7GUDg1+kly8LYS9L59PrDAbHo2f3P2kfq08FjKzHSS97WWMva1bMkF4eXcNedpD+aVfdbQNeTN134gvKQ4rm2MvdNdjLSVvtSS87LWAvx/qI86ledAe1E3NV8ZmGQJ6gI73cOu9GevkjC/ay2QfsZbmjp7j7I4NQ15oIY26ZDVq3E3s5oBN7eeUJ9rLeO+zl0MezSbKDXuDSPaQ1/1ETHM7AXo4VxV5m0cFeflqKvVy9Jhu15nEElRp2Cmy/7Qb6c7CXU7uwl3lZAkkvl6tjL+8WTdwiLhsLhgqOFphVuaGbVtjLp3awkF7ePoS9zDOCvbxH+MqM6ZQ2YHYavpe96TwID8RejmzEXl57gb38dhP2Mmvb1vcjlREARb7UuVAThrgTfpBe1pG+SHq57hn2csBqJ+llnsoL+weFnVCj/AUW8dIowC0fSnpZeqWf9DJjDPZyEQ/2srjn38b57aeBpOEwpSuyFCQkYC9fV8BeHnDCXhYzxl6+r6TlcI7BEim+9X6gEGCL6ryxl1ME9Egv54tKkl7eGIu97HR+t+iLUGOwEi7OZBwyp3E+C3vZWAl7+bwW9vIlGvayItv4HdXTjKBK9Yn1KRUWkCODvXysg570ctPnQtLLBt+wl//uGPE0EA8EVnfQWsKiO0g+h73cJY+9nBiDvez9HHvZ3fOjV6tXEHrd/Y4jjeIO6vtLSS+vhGIvb8nEXlZ1xl4uGwqhrn/qCyarHhkI+Z5Gahz1pJdVZGpIL5dyspJezvxzmPSyzrjoSEH4CZSfZ3uRxu4DuO0+kl4eYMdeDj2Kvczbib0sVnu5sr0sBNEN7gBS3PEoW+EQ6WWZN9jLJ/deIL28OxJ7memlnZD/oyx0qyirspW7Bsl8xl4u8MVeFsnHXr5fhL0sVLofXuqxQZt3PErrsFZF3y2xl92/+pNeHtfGXma5hr28/Fmk6O02GzBRw17Wuc0QiL7JJb2syIK9vO93Fell0cvYy1e2dh1UqKQh2uMnNvGPLZBMLvay1w3s5YOZ2Ms/32Iv8zfqdVgIqqOYL7a3hkRDUHMA9nKBPvby5Y/Yy6KC2MuP0pqziFWIPky7wAexjiDuQBrpZZNy7GWu8BrSy/Jz2Ms3Nw0I6f/2BSUBSr/5c3yBbAX2suR/Xg5pxV6e/8/LO74zGXoJBqBs5vjcbSz70fAO7OWzBPZynwP2cjgv9jID2x1JAasocDDy/F6ePGNQ2itEermxGHs5Iwp7ua4fe7mr3Jir6kohKB0JpcRuqwcK49jLkonYywal2MvEc+zlVoXW3ip6R/BWosnGjUsPOORiL9ePYC/Xq2MvA2bs5cm6Y5uGPygj37vjzaV3xYCTJPbytgns5YQZ7OW0O9jL+vbui+eCDMCzYBdL8X5L0P8Fe3mb6HvSy5NT2MsGGtjLHcUJ758zGAPzQhW1V61eIMYfezmvAHs5Rhd7+bAG9nJXv8PO1gwLULrdUEjJ0wpZ3sRerrmOvaybg7385h72Mpz469d8wR4xzIZwFdqHo4IO7GUYgL2cfgZ72U4de5lhen1nd34squo+wvb8tD/K/4W9vJKMvczkhr3s+hh7mdNp5pnOkhgKeCAoQr0fAtKGR0kvI7f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+ </AppendedData>
+</VTKFile>
diff --git a/Tests/Data/LargeDeformation/CooksMembrane/3D/mesh3D_n10.vtu b/Tests/Data/LargeDeformation/CooksMembrane/3D/mesh3D_n10.vtu
new file mode 100644
index 00000000000..8bc80f4a9ca
--- /dev/null
+++ b/Tests/Data/LargeDeformation/CooksMembrane/3D/mesh3D_n10.vtu
@@ -0,0 +1,23 @@
+<?xml version="1.0"?>
+<VTKFile type="UnstructuredGrid" version="1.0" byte_order="LittleEndian" header_type="UInt64">
+ <UnstructuredGrid>
+ <Piece NumberOfPoints="242" NumberOfCells="100" >
+ <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="0.076843997814" offset="544" />
+ </Points>
+ <Cells>
+ <DataArray type="Int64" Name="connectivity" format="appended" RangeMin="" RangeMax="" offset="8300" />
+ <DataArray type="Int64" Name="offsets" format="appended" RangeMin="" RangeMax="" offset="16844" />
+ <DataArray type="UInt8" Name="types" format="appended" RangeMin="" RangeMax="" offset="17924" />
+ </Cells>
+ </Piece>
+ </UnstructuredGrid>
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--
GitLab