1997•International Journal for Numerical Methods in EngineeringRequires access

HEXAHEDRAL MESH GENERATION BY MEDIAL SURFACE SUBDIVISION: PART II. SOLIDS WITH FLAT AND CONCAVE EDGES

Mark A. Price, Cecil Armstrong

Open publisher page 139 citations

Abstract

A method is presented for the subdivision of a large class of solids into simple subregions suitable for automatic finite element meshing with hexahedral elements. The medial surface subdivision technique described previously in the literature is used as the basis for this work and is extended here to cover solids which have flat and concave edges. Problems where the medial surface is degenerated are also addressed. © 1997 by John Wiley & Sons, Ltd.

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What this paper is about

A method is presented for the subdivision of a large class of solids into simple subregions suitable for automatic finite element meshing with hexahedral elements. The medial surface subdivision technique described previously in the literature is used as the basis for this work and is extended here to cover solids which have flat and concave edges. Problems where the medial surface is degenerated are also addressed. © 1997 by John Wiley & Sons, Ltd.

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Available abstract

A method is presented for the subdivision of a large class of solids into simple subregions suitable for automatic finite element meshing with hexahedral elements. The medial surface subdivision technique described previously in the literature is used as the basis for this work and is extended here to cover solids which have flat and concave edges. Problems where the medial surface is degenerated are also addressed. © 1997 by John Wiley & Sons, Ltd.

Key concepts: Hexahedron, Subdivision, Surface (topology), Subdivision surface, Finite element method, Geometry, Mesh generation, Cover (algebra)

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