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0018911: EDF 661 SMESH : to be able to mesh a prismal shape as a revolution of meshed surface
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@ -66,7 +66,9 @@ shows the good (left) and the bad (right) results of meshing.
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\image html hypo_quad_params_res_2.png "The resulting meshes"
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<br>
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<b>See Also</b> a sample TUI Script of a
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\ref tui_quadrangle_parameters "Quadrangle Parameters" hypothesis.
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\anchor quadrangle_preference_anchor
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<h2>Quadrangle Preference</h2>
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@ -547,6 +547,36 @@ radial_Quad_algo.NumberOfLayers( 4 )
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mesh.Compute()
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\endcode
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\anchor tui_quadrangle_parameters
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<h2>Quadrangle Parameters example </h2>
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\code
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import geompy
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import smesh
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import StdMeshers
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# Get 1/4 part from the disk face.
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Box_1 = geompy.MakeBoxDXDYDZ(100, 100, 100)
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Disk_1 = geompy.MakeDiskR(100, 1)
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Common_1 = geompy.MakeCommon(Disk_1, Box_1)
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geompy.addToStudy( Disk_1, "Disk_1" )
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geompy.addToStudy( Box_1, "Box_1" )
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geompy.addToStudy( Common_1, "Common_1" )
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# Set the Geometry for meshing
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Mesh_1 = smesh.Mesh(Common_1)
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# Create Quadrangle parameters and define the Base Vertex.
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Quadrangle_Parameters_1 = smesh.CreateHypothesis('QuadrangleParams')
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Quadrangle_Parameters_1.SetTriaVertex( 8 )
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# Define 1D hypothesis and cmpute the mesh
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Regular_1D = Mesh_1.Segment()
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Nb_Segments_1 = Regular_1D.NumberOfSegments(10)
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Nb_Segments_1.SetDistrType( 0 )
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status = Mesh_1.AddHypothesis(Quadrangle_Parameters_1)
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Quadrangle_2D = Mesh_1.Quadrangle()
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Mesh_1.Compute()
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\endcode
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\n Other meshing algorithms:
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