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International Conference on Shape Modeling and Applications 2003
Isotropic Surface Remeshing
Seoul , Korea
May 12-May 15
ISBN: 0-7695-1909-1
Pierre Alliez, INRIA Sophia-Antipolis
Olivier Devillers, INRIA Sophia-Antipolis
Martin Isenburg, UNC at Chapel Hill
This paper proposes a new method for isotropic remeshing of triangulated surface meshes. Given a triangulated surface mesh to be resampled and a user-specified density function defined over it, we first distribute the desired number of samples by generalizing error diffusion, commonly used in image halftoning, to work directly on mesh triangles and feature edges. We then use the resulting sampling as an initial configuration for building a weighted centroidal Voronoi tessellation in a conformal parameter space, where the specified density function is used for weighting. We finally create the mesh by lifting the corresponding constrained Delaunay triangulation from parameter space. A precise control over the sampling is obtained through a flexible design of the density function, the latter being possibly low-pass filtered to obtain a smoother gradation. We demonstrate the versatility of our approach through various remeshing examples.
Index Terms:
Surface sampling, error diffusion, centroidal Voronoi tessellation, constrained Delaunay triangulation, parameterization, optimal cutting, polygonal schema
Citation:
Pierre Alliez, ?ric Colin de Verdi?re, Olivier Devillers, Martin Isenburg, "Isotropic Surface Remeshing," smi, pp.49, International Conference on Shape Modeling and Applications 2003, 2003
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