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Sliver removal by lattice refinement
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Quality meshing of implicit solvation models of biomolecular structures
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ACM SIGGRAPH 2010 papers
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Computational Geometry: Theory and Applications
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A silver is a tetrahedon whose four vertices lie close to a plane and whose orthogonal projection to that plane is a convex quadrilateral with no short edge. Silvers are notoriously common in 3-dimensional Delaunay triangulations even for well-spaced point sets. We show that, if the Delaunay triangulation has the ratio property introduced in Miller et al. [1995], then there is an assignment of weights so the weighted Delaunay traingulation contains no silvers. We also give an algorithm to compute such a weight assignment.