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Provide missing TUI examples of some algorithms
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@ -10,7 +10,6 @@ geompy = geomBuilder.New()
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import SMESH, SALOMEDS
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from salome.smesh import smeshBuilder
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smesh = smeshBuilder.New()
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import salome_notebook
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# create a sphere
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29
doc/salome/examples/defining_hypotheses_len_near_vertex.py
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29
doc/salome/examples/defining_hypotheses_len_near_vertex.py
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# Usage of Segments around Vertex algorithm
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# for meshing a box with quadrangles with refinement near vertices
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import salome
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salome.salome_init()
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from salome.geom import geomBuilder
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geompy = geomBuilder.New()
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from salome.smesh import smeshBuilder
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smesh = smeshBuilder.New()
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# create a box
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box = geompy.MakeBoxDXDYDZ( 10, 10, 10 )
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# make a mesh
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mesh = smesh.Mesh( box )
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# define quadrangle meshing
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algo1d = mesh.Segment()
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algo1d.LocalLength( 1. )
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mesh.Quadrangle()
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# add Hexahedron algo to assure that there are no triangles
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mesh.Hexahedron()
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# define refinement near vertices
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algo1d.LengthNearVertex( 0.2 )
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mesh.Compute()
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30
doc/salome/examples/quad_medial_axis_algo.py
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30
doc/salome/examples/quad_medial_axis_algo.py
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@ -0,0 +1,30 @@
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# Usage of Medial Axis Projection algorithm
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# for meshing a ring face with quadrangles
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import salome
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salome.salome_init()
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from salome.geom import geomBuilder
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geompy = geomBuilder.New()
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from salome.smesh import smeshBuilder
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smesh = smeshBuilder.New()
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# create a ring face
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circleEdge1 = geompy.MakeCircleR( 3 )
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circleEdge2 = geompy.MakeCircleR( 7 )
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ring = geompy.MakeFaceWires( [ circleEdge1, circleEdge2 ], True, theName='Ring' )
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circleLen1 = geompy.BasicProperties( circleEdge1 )[0]
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circleLen2 = geompy.BasicProperties( circleEdge2 )[0]
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# make a mesh
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mesh = smesh.Mesh( ring )
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circNbSeg = 60
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algo1d = mesh.Segment()
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algo1d.NumberOfSegments( circNbSeg ) # division of circle edges
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algo2d = mesh.Quadrangle( smeshBuilder.QUAD_MA_PROJ )
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algo2d.StartEndLength( circleLen2 / circNbSeg, circleLen1 / circNbSeg ) # radial division
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mesh.Compute()
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@ -175,6 +175,8 @@ SET(GOOD_TESTS
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use_existing_faces.py
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viewing_meshes_ex02.py
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split_biquad.py
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quad_medial_axis_algo.py
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defining_hypotheses_len_near_vertex.py
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)
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SET(EXAMPLES_TESTS ${BAD_TESTS} ${GOOD_TESTS} testme.py)
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@ -40,3 +40,7 @@ The Medial Axis is used in two ways:
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.. centered::
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Mesh depends on defined sub-meshes: to the left - sub-meshes on both wires, to the right - a sub-mesh on internal wire only
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**See Also** a sample TUI Script of a :ref:`tui_quad_ma_proj_algo`.
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@ -10,6 +10,8 @@ the local size of the segments in the neighborhood of a certain
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vertex. If we assign this algorithm to a geometrical object of higher
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dimension, it applies to all its vertices.
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.. _note: To create 0D elements, use :ref:`adding_nodes_and_elements_page` operation.
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Length of segments near vertex is defined by **Length Near Vertex** hypothesis.
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This hypothesis is used by :ref:`Wire Discretization <a1d_algos_anchor>` or
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:ref:`Composite Side Discretization <a1d_algos_anchor>` algorithms as
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@ -20,5 +22,4 @@ segment length required by **Length Near Vertex** hypothesis.
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.. image:: ../images/lengthnearvertex.png
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:align: center
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**See also** a sample :ref:`TUI Script <tui_segments_around_vertex>`.
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@ -104,10 +104,6 @@ the following links:
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tui_measurements
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tui_work_on_objects_from_gui
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tui_notebook_smesh
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tui_cartesian_algo
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tui_use_existing_faces
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tui_prism_3d_algo
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tui_generate_flat_elements
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.. toctree::
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:hidden:
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@ -1,13 +0,0 @@
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.. _tui_cartesian_algo:
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Usage of Body Fitting algorithm
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###############################
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.. literalinclude:: ../../../examples/cartesian_algo.py
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:linenos:
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:language: python
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:download:`Download this script <../../../examples/cartesian_algo.py>`
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@ -10,7 +10,7 @@ and hypotheses.
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* Wire discretisation 1D algorithm
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* :ref:`tui_1d_adaptive` hypothesis
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* :ref:`rithmetic Progression <tui_1d_arithmetic>` hypothesis
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* :ref:`Arithmetic Progression <tui_1d_arithmetic>` hypothesis
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* :ref:`Geometric Progression <tui_1d_arithmetic>` hypothesis
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* :ref:`Deflection and Number of Segments <tui_deflection_1d>` hypotheses
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* :ref:`Start and End Length <tui_start_and_end_length>` hypothesis
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@ -24,20 +24,23 @@ and hypotheses.
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* :ref:`tui_max_element_area` hypothesis
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* :ref:`tui_length_from_edges` hypothesis
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* Quadrangle: Mapping 2D algorithm
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* :ref:`Quadrangle Parameters <tui_quadrangle_parameters>` hypothesis
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* :ref:`Radial Quadrangle 1D-2D <tui_radial_quadrangle>` algorithm
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* NETGEN 3D algorithm
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* :ref:`tui_max_element_volume` hypothesis
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* :ref:`Viscous layers <tui_viscous_layers>` hypotheses
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* :ref:`tui_projection`
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* :ref:`Radial Quadrangle 1D-2D <tui_radial_quadrangle>` algorithm
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* Quadrangle: Mapping 2D algorithm
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* :ref:`Quadrangle Parameters <tui_quadrangle_parameters>` hypothesis
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* :ref:`tui_radial_prism`
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* :ref:`Extrusion 3D <tui_prism_3d_algo>` algorithm
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* :ref:`Radial Prism <tui_radial_prism>` algorithm
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* :ref:`Body Fitting <tui_cartesian_algo>` algorithm
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* :ref:`Import 1D-2D Elements from Another Mesh <tui_import>` algorithm
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* :ref:`Use Faces to be Created Manually <tui_use_existing_faces>` algorithm
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* :ref:`Segments around Vertex <tui_segments_around_vertex>` algorithm
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@ -262,3 +265,76 @@ Radial Prism example
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:language: python
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:download:`Download this script <../../../examples/radial_prism_3d_algo.py>`
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.. _tui_cartesian_algo:
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Usage of Body Fitting algorithm
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###############################
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.. literalinclude:: ../../../examples/cartesian_algo.py
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:linenos:
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:language: python
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:download:`Download this script <../../../examples/cartesian_algo.py>`
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.. _tui_use_existing_faces:
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Usage of "Use Faces to be Created Manually" algorithm
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#####################################################
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This sample demonstrates how to use **Use Faces to be Created Manually** algorithm,
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which is actually just a stub allowing to use your own 2D algorithm
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implemented in Python.
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.. literalinclude:: ../../../examples/use_existing_faces.py
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:linenos:
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:language: python
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:download:`Download this script <../../../examples/use_existing_faces.py>`
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Resulting mesh:
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.. image:: ../images/use_existing_face_sample_mesh.png
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:align: center
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.. _tui_prism_3d_algo:
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Usage of Extrusion 3D meshing algorithm
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########################################
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.. literalinclude:: ../../../examples/prism_3d_algo.py
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:linenos:
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:language: python
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:download:`Download this script <../../../examples/prism_3d_algo.py>`
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The result geometry and mesh is shown below
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.. image:: ../images/prism_tui_sample.png
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:align: center
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.. _tui_quad_ma_proj_algo:
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Usage of Medial Axis Projection algorithm
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#########################################
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.. literalinclude:: ../../../examples/quad_medial_axis_algo.py
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:linenos:
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:language: python
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:download:`Download this script <../../../examples/quad_medial_axis_algo.py>`
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.. _tui_segments_around_vertex:
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Usage of Segments around Vertex algorithm
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#########################################
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.. literalinclude:: ../../../examples/defining_hypotheses_len_near_vertex.py
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:linenos:
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:language: python
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:download:`Download this script <../../../examples/defining_hypotheses_len_near_vertex.py>`
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@ -1,47 +0,0 @@
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.. _tui_generate_flat_elements_page:
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**********************
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Generate flat elements
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**********************
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.. _tui_double_nodes_on_group_boundaries:
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Double nodes on groups boundaries
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#################################
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Double nodes on shared faces between groups of volumes and create flat elements on demand.
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The list of groups must contain at least two groups. The groups have to be disjoint: no common element into two different groups.
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The nodes of the internal faces at the boundaries of the groups are doubled. Optionally, the internal faces are replaced by flat elements.
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Triangles are transformed into prisms, and quadrangles into hexahedrons.
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The flat elements are stored in groups of volumes.
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These groups are named according to the position of the group in the list:
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the group j_n_p is the group of the flat elements that are built between the group \#n and the group \#p in the list.
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If there is no shared faces between the group \#n and the group \#p in the list, the group j_n_p is not created.
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All the flat elements are gathered into the group named "joints3D" (or "joints2D" in 2D situation).
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The flat element of the multiple junctions between the simple junction are stored in a group named "jointsMultiples".
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This example represents an iron cable (a thin cylinder) in a concrete bloc (a big cylinder).
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The big cylinder is defined by two geometric volumes.
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.. literalinclude:: ../../../examples/generate_flat_elements.py
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:linenos:
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:language: python
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:download:`Download this script <../../../examples/generate_flat_elements.py>`
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Here, the 4 groups of volumes [Solid_1_1, Solid_2_1, Solid_3_1, Solid_4_1] constitute a partition of the mesh.
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The flat elements on group boundaries and on faces are built with the
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2 last lines of the code above.
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If the last argument (Boolean) in DoubleNodesOnGroupBoundaries is set to 1,
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the flat elements are built, otherwise, there is only a duplication of the nodes.
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To observe flat element groups, save the resulting mesh on a MED file and reload it.
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@ -313,3 +313,44 @@ Split bi-quadratic into linear
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:language: python
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:download:`Download this script <../../../examples/split_biquad.py>`
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.. _tui_double_nodes_on_group_boundaries:
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Double nodes on groups boundaries
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=================================
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Double nodes on shared faces between groups of volumes and create flat elements on demand.
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The list of groups must contain at least two groups. The groups have to be disjoint: no common element into two different groups.
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The nodes of the internal faces at the boundaries of the groups are doubled. Optionally, the internal faces are replaced by flat elements.
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Triangles are transformed into prisms, and quadrangles into hexahedrons.
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The flat elements are stored in groups of volumes.
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These groups are named according to the position of the group in the list:
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the group j_n_p is the group of the flat elements that are built between the group \#n and the group \#p in the list.
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If there is no shared faces between the group \#n and the group \#p in the list, the group j_n_p is not created.
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All the flat elements are gathered into the group named "joints3D" (or "joints2D" in 2D situation).
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The flat element of the multiple junctions between the simple junction are stored in a group named "jointsMultiples".
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This example represents an iron cable (a thin cylinder) in a concrete bloc (a big cylinder).
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The big cylinder is defined by two geometric volumes.
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.. literalinclude:: ../../../examples/generate_flat_elements.py
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:linenos:
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:language: python
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:download:`Download this script <../../../examples/generate_flat_elements.py>`
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Here, the 4 groups of volumes [Solid_1_1, Solid_2_1, Solid_3_1, Solid_4_1] constitute a partition of the mesh.
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The flat elements on group boundaries and on faces are built with the
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2 last lines of the code above.
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If the last argument (Boolean) in DoubleNodesOnGroupBoundaries is set to 1,
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the flat elements are built, otherwise, there is only a duplication of the nodes.
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To observe flat element groups, save the resulting mesh on a MED file and reload it.
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.. _tui_prism_3d_algo:
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**********************************
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Use Extrusion 3D meshing algorithm
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**********************************
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.. literalinclude:: ../../../examples/prism_3d_algo.py
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:linenos:
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:language: python
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:download:`Download this script <../../../examples/prism_3d_algo.py>`
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The result geometry and mesh is shown below
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.. image:: ../images/prism_tui_sample.png
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:align: center
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@ -1,20 +0,0 @@
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.. _tui_use_existing_faces:
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*****************************************************
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Usage of "Use Faces to be Created Manually" algorithm
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*****************************************************
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This sample demonstrates how to use **Use Faces to be Created Manually** algorithm,
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which is actually just a stub allowing to use your own 2D algorithm
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implemented in Python.
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.. literalinclude:: ../../../examples/use_existing_faces.py
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:linenos:
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:language: python
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:download:`Download this script <../../../examples/use_existing_faces.py>`
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Resulting mesh:
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.. image:: ../images/use_existing_face_sample_mesh.png
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:align: center
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@ -3679,7 +3679,9 @@ class Mesh(metaclass = MeshMeta):
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isElem2: *True* if *id2* is element id, *False* if it is node id
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Returns:
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minimum distance value **GetMinDistance()**
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minimum distance value
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See Also:
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:meth:`GetMinDistance`
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"""
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aMeasure = self.GetMinDistance(id1, id2, isElem1, isElem2)
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Block a user