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with prismatic volumes). + +\image html prism_needs_hyps.png \b Global algorithms and hypotheses to be chosen at \ref create_mesh_anchor "Creation of a mesh object" are:

  • 1D algorithm and hypothesis that will be applied for meshing -(logically) vertical edges of the prism (these edges connect the top and -base faces of prism).
  • + (logically) vertical edges of the prism (these edges connect the top and + base faces of prism). In the sample picture above these are + "Regular_1D" algorithm and "Nb. Segments_1" hypothesis.
\b Local algorithms and hypotheses to be chosen at \ref constructing_submeshes_page "Constructing sub-meshes" are:
    -
  • 1D and 2D algorithms and hypotheses that will be applied for -meshing the top and base prism faces. These faces can be meshed -with any type of 2D elements: quadrangles, triangles, polygons or -their mix. It's enough to define a sub-mesh on either top or base face -only.
  • -
  • Optionally you can define an 1D sub-mesh on some vertical edges -of stacked prisms, which will override the global 1D hypothesis mentioned -above. In the above picture, the vertical division is not equidistant -on all the length because of a "Number Of Segments" hypothesis with -Scale Factor=3 assigned to one of edges between the shifted stacks. +
  • 1D and 2D algorithms and hypotheses that will be applied for + meshing the top and base prism faces. These faces can be meshed + with any type of 2D elements: quadrangles, triangles, polygons or + their mix. It's enough to define a sub-mesh on either top or base + face. In the sample picture above, "BLSURF" algorithm meshes + "Face_1" base surface with triangles. (1D algorithm is not + assigned as "BLSURF" does not require divided edges to create 2D mesh.) +
  • +
  • Optionally you can define an 1D sub-mesh on some vertical edges + of stacked prisms, which will override the global 1D hypothesis mentioned + above. In the picture above the picture of Object Browser, the + vertical division is not equidistant on all the length because of + a "Number Of Segments" hypothesis with Scale Factor=3 assigned to + the highlighted edge.
-\image html image157.gif "Prism with 3D extrusion meshing" +\image html image157.gif -As you can see, the 3D extrusion algorithm permits to build -in the same 3D mesh such elements as hexahedrons, prisms and -polyhedrons. +Prism with 3D extrusion meshing. "Vertical" division is different on +neighbor edges due to local 1D hypotheses assigned. \sa a sample TUI Script of \ref tui_prism_3d_algo "Use 3D extrusion meshing algorithm". diff --git a/doc/salome/gui/SMESH/input/tui_prism_3d_algo.doc b/doc/salome/gui/SMESH/input/tui_prism_3d_algo.doc index e75596dbf..4c38d2c7f 100644 --- a/doc/salome/gui/SMESH/input/tui_prism_3d_algo.doc +++ b/doc/salome/gui/SMESH/input/tui_prism_3d_algo.doc @@ -54,25 +54,30 @@ bigQuad = geompy.GetFaceNearPoint( prisms, geompy.MakeVertex( 15,15,0 ), "bigQ mesh = smesh.Mesh( prisms ) -# vertical division +# assign Global hypotheses + +# 1D algorithm and hypothesis for vertical division mesh.Segment().NumberOfSegments(15) # Extrusion 3D algo mesh.Prism() -# mesh smallQuad with quadrilaterals +# assign Local hypotheses + +# 1D and 2D algos and hyps to mesh smallQuad with quadrilaterals mesh.Segment(smallQuad).LocalLength( 3 ) mesh.Quadrangle(smallQuad) -# mesh bigQuad with triangles +# 1D and 2D algos and hyps to mesh bigQuad with triangles mesh.Segment(bigQuad).LocalLength( 3 ) mesh.Triangle(bigQuad) +# compute the mesh mesh.Compute() \endcode -The result mesh is shown below +The result geometry and mesh is shown below \image html prism_tui_sample.png */ -- 2.39.2