MESH SIMPLIFICATION VIA A VOLUME COST MEASURE

Sumanta Guha Computer Science & Information Management Program, Asian Institute of Technology, Thailand 


ABSTRACT 

We develop a polygonal mesh simplification algorithm based on a novel analysis of the mesh geometry. Particularly, we propose first a characterization of vertices as hyperbolic or non-hyperbolic depend-ing upon their discrete local geometry. Subsequently, the simplification process computes a volume cost for each non-hyperbolic vertex, in anal-ogy with spherical volume, to capture the loss of fidelity if that vertex is decimated. Vertices of least volume cost are then successively deleted and the resulting holes retriangulated using a method based on a novel heuristic. Preliminary experiments indicate a performance comparable to that of the best known mesh simplification algorithms. 

KEYWORDS 

Hyperbolic vertex, level of detail, local geometry, mesh sim- plification, multi-resolution, vertex decimation, volume cost

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