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MESHING RESEARCH CORNER
MESH/GRID GENERATION SOFTWARE SURVEY
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Contact: William L. Anderson
Email: band@elesoft.com
Web Site: http://www.elesoft.com
Availability: Commercial Code
Customer Support: Yes
Approximate Number of Users: 100
Pricing: Elements Professional $4950 Elements Lite, trial and evaluation edition, free Internet download
Platform: Windows
Input:
Parametric representation, 2D spline. Salients (bumps) are represented by configuration constants.
Engineering Discipline:
Math sciences, Engineering
Elements: Triangle, Quadrilateral
Surface Meshing: Yes
Tri/Tet Method: Octree
EleGrid meshing starts with a structured mesh of rectangular elements in parameter (u,v) space. Where refinement is desired, a bounding rectangle is cut out of this mesh. The bounding rectangle is then subdivided into a finer mesh of rectangular elements. This refinement can be applied recursively. The algorithm is similar to octree, except the bounding rectangle need not be cut along existing element edges. Instead, outer elements are clipped to the inner bounding rectangle. Also, the refinement need not be a power of 2, but can be arbitrary scaled. Any criteria can select regions where refinement is beneficial, including a salient (bump) or the 3D surface metric and curvature properties known implicitly from the parametric representation.
Quad/Hex Method: Indirect
Quadralaterals are easily generated from a parametric representation like a 2D spline. More involved is generating quadrilaterals of approximately equal size. Also, blending recursive salients (bumps) requires clipping and "crack" removal.
Element Sizing Method:
Each salient (bump) feature has a refined mesh that blends with the coarse parent mesh.
Other Features: Refinement
1. Refinement for recursive salient (bump) features. 2. Curve on surface representation. 3. Associated EleGeodesic software computes geodesics. Both point-direction and 2-point geodesics can be computed
Comments:
EleGrid is a software component in Elements Engineering-Scientific Workspace. EleGrid's input is any 2D parametric surface. For example, a 2D spline surface. Generating a mesh from a parametric representation is relatively simple task. Nonetheless, it occurs whenever a spline surface is prepared for rendering and so is an important industrial application. In this case, special features affect the mesh. These include refinement for recursive salients (bumps), curve on surface representation, and geodesic computation.
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