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7th International Meshing Roundtable
October 26-28, 1998
Dearborn, Michigan, USA
Department of Mathematics A
University of Stuttgart
Pfaffenwaldring 57, D-70569 Stuttgart, Germany
Email: fuchs@mathematik.uni-stuttgart.de
Abstract
An algorithm for constructing almost regular triangulations (ARTs) for
three-dimensional polygonal domains is described. Ideally such
triangulations consist entirely of congruent tetrahedra with nearly
equal edges. The new feature of this method is that the position of the
vertices is adjusted, before any connecting edges are assigned. This
leads to grids with very few irregular vertices, i.e. most interior
vertices are shared by 24 tetrahedra as for regular tessellations of R3
with congruent tetrahedra
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