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13th International Meshing Roundtable
Willimasburg, Virginia, USA
September 19-22, 2004
Steven E. Pav
University of California at San Diego, La Jolla, CA.
spav@ucsd.edu
Noel J. Walkington
Carnegie Mellon University, Pittsburgh, PA.
noelw@andrew.cmu.edu
Abstract
The Delaunay Refinement Algorithm for quality meshing is extended to three dimensions. The algorithm accepts
input with arbitrarily small angles, and outputs a Conforming Delaunay Tetrahedralization where most tetrahedra
have radius-to-shortest-edge ratio smaller than some user chosen µ > 2: Those tets with poor quality are in well
defined locations: their circumcenters are describably near input segments. Moreover, the output mesh is well graded
to the input: short mesh edges only appear around close features of the input. The algorithm has the added advantage
of not requiring a priori knowledge of the "local feature size," and only requires searching locally in the mesh.
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