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0021893: EDF 2133 SMESH : Improvement of 3D extrusion algorithm
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doc/salome/gui/SMESH/images/prism_ok_ko.png
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@ -2,23 +2,65 @@
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\page prism_3d_algo_page 3D extrusion meshing algorithm
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3D extrusion algorithm can be used for meshing prisms, i.e. <b>3D Shapes</b>
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3D extrusion algorithm can be used for meshing prisms, i.e. 3D shapes
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defined by two opposing faces having the same number of vertices and
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edges and meshed using, for example, the \ref projection_algos_page
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"2D Projection" algorithm. These two faces should be connected by
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quadrangle "side" faces.
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edges. These two faces should be connected by quadrangle "side" faces.
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The opposing faces can be meshed with either quadrangles or triangles,
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while the side faces should be meshed with quadrangles only.
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The prism is allowed to have sides composed of several faces. (A prism
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side is a row of faces (or one face) connecting corresponding edges of
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the top and base faces). But there is a limitation that a prism
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side is allowed to be split only vertically as indicated in the
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picture below.
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\image html image157.gif "Prism with 3D extrusion meshing".
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\image html prism_ok_ko.png
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In this picture, the left prism is suitable for meshing with 3D
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extrusion algorithm; it has six sides two of which are split
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vertically. And the right prism can't be meshed with this
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algorithm because one of the prism sides is split horizontally (a
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splitting edge is highlighted).
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As you can see, the <b>3D extrusion</b> algorithm permits to build and to
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have in the same 3D mesh such elements as hexahedrons, prisms and
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The algorithm can propagate 2D mesh not only between horizontal
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(i.e. base and top) faces of one prism but also between faces of prisms
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organized in a stack and between stacks sharing prism sides.
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\image html prism_stack.png
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In this picture, four neighboring prism stacks, each comprising two prisms,
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are shown. The shown sub-mesh is used by the algorithm to mesh
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all the eight prisms in the stacks.
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To use <em>3D extrusion</em> algorithm you need to assign algorithms
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and hypotheses of lower dimension as follows.
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\b Global algorithms and hypotheses to be chosen at
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\ref create_mesh_anchor "Creation of a mesh object" are:
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<ul>
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<li> 1D algorithm and hypothesis that will be applied for meshing
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(logically) vertical edges of the prism (these edges connect the top and
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base faces of prism).</li>
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</ul>
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\b Local algorithms and hypotheses to be chosen at
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\ref constructing_submeshes_page "Constructing sub-meshes" are:
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<ul>
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<li> 1D and 2D algorithms and hypotheses that will be applied for
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meshing the top and base prism faces. These faces can be meshed
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with any type of 2D elements: quadrangles, triangles, polygons or
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their mix. It's enough to define a sub-mesh on either top or base face
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only.</li>
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<li> Optionally you can define an 1D sub-mesh on some vertical edges
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of stacked prisms, which will override the global 1D hypothesis mentioned
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above. In the above picture, the vertical division is not equidistant
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on all the length because of a "Number Of Segments" hypothesis with
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Scale Factor=3 assigned to one of edges between the shifted stacks.
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</li></ul>
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\image html image157.gif "Prism with 3D extrusion meshing"
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As you can see, the <em>3D extrusion</em> algorithm permits to build
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in the same 3D mesh such elements as hexahedrons, prisms and
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polyhedrons.
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\note This algorithm works correctly only if the opposing faces have
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the same (or similar) meshing topography. Otherwise, 3D extrusion
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algorithm can fail to build mesh volumes.
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\sa a sample TUI Script of
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\ref tui_prism_3d_algo "Use 3D extrusion meshing algorithm".
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*/
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doc/salome/gui/SMESH/input/tui_prism_3d_algo.doc
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doc/salome/gui/SMESH/input/tui_prism_3d_algo.doc
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/*!
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\page tui_prism_3d_algo Use 3D extrusion meshing algorithm
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\code
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import salome, smesh, SMESH, geompy
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salome.salome_init()
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smesh.SetCurrentStudy( salome.myStudy )
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OX = geompy.MakeVectorDXDYDZ(1,0,0)
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OY = geompy.MakeVectorDXDYDZ(0,1,0)
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OZ = geompy.MakeVectorDXDYDZ(0,0,1)
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# Y ^ Make geometry of a "pipe" with the following base (cross section).
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# | Big central quadrangles will be meshed with triangles, walls
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# of the pipe will be meshed with quadrilaterals
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# +--+--+--+--+--+--+
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# | | | | | | |
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# +--+--+--+--+--+--+
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# | | | | |
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# +--+ | +--+
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# | | | | |
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# +--+-----+-----+--+
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# | | | | |
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# +--+ | +--+
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# | | | | |
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# +--+--+--+--+--+--+
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# | | | | | | | -->
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# +--+--+--+--+--+--+ X
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quadBig = geompy.MakeFaceHW( 20,20, 1 )
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quadBig = geompy.MakeTranslation( quadBig, 15,15,0 )
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quadSmall = geompy.MakeFaceHW( 10,10, 1 )
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smallQuads1 = geompy.MakeMultiTranslation1D( quadSmall, OX, 10, 3 )
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smallQuads2 = geompy.MakeMultiTranslation1D( quadSmall, OY, 10, 3 )
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smallQuads2 = geompy.SubShapeAllSortedCentres( smallQuads2, geompy.ShapeType["FACE"])[1:]
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base = geompy.MakeCompound( smallQuads2 + [smallQuads1, quadBig])
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axis = geompy.MakeLine( geompy.MakeVertex( 25,25,0), OZ )
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base = geompy.MultiRotate1DNbTimes( base, axis, 4)
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base = geompy.MakePartition( [base], theName="base")
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path = geompy.MakeSketcher("Sketcher:F 0 0:TT 0 100:R 0:C -90 180:T 0 -150",[0,0,0, 0,-1,0, 1,0,0])
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# Make the pipe, each quadrangle of the base turns into a prism with composite wall faces
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pipe = geompy.MakePipe( base, path )
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prisms = geompy.MakePartition( [pipe], theName="prisms")
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# get base faces of the prism to define sub-mesh on them
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smallQuad = geompy.GetFaceNearPoint( prisms, geompy.MakeVertex( 0,0,0 ), "smallQuad")
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bigQuad = geompy.GetFaceNearPoint( prisms, geompy.MakeVertex( 15,15,0 ), "bigQuad")
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mesh = smesh.Mesh( prisms )
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# vertical division
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mesh.Segment().NumberOfSegments(15)
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# Extrusion 3D algo
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mesh.Prism()
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# mesh smallQuad with quadrilaterals
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mesh.Segment(smallQuad).LocalLength( 3 )
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mesh.Quadrangle(smallQuad)
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# mesh bigQuad with triangles
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mesh.Segment(bigQuad).LocalLength( 3 )
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mesh.Triangle(bigQuad)
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mesh.Compute()
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\endcode
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The result mesh id shown below
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\image html prism_tui_sample.png
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*/
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