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Complexity of Delaunay triangulation for points on lower-dimensional~polyhedra
Abstract : We show that the Delaunay triangulation of a set of points distributed nearly uniformly on a polyhedron (not necessarily convex) of dimension p in d-dimensional space is of order n to the power (d-1)/p for p between 2 and d-1. This improves on the well-known worst-case bound of n to the power ceiling of d/2.
Cited literature [19 references]
https://hal.inria.fr/inria-00098300
Contributor : Rapport de Recherche Inria <>
Submitted on : Tuesday, September 26, 2006 - 11:12:11 AM
Last modification on : Friday, September 6, 2019 - 3:00:06 PM
Document(s) archivé(s) le : Monday, September 20, 2010 - 5:02:20 PM
Contributor : Rapport de Recherche Inria <>
Submitted on : Tuesday, September 26, 2006 - 11:12:11 AM
Last modification on : Friday, September 6, 2019 - 3:00:06 PM
Document(s) archivé(s) le : Monday, September 20, 2010 - 5:02:20 PM