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Variational surface reconstruction based on delaunay triangulation and graph cut

By Min Wan, Yu Wang, Desheng Wang and John Wiley

Abstract

A novel method for surface reconstruction from an unorganized point set is presented. An energy functional based on a weighted minimal surface model is proposed for surface reconstruction, which is efficiently minimized by graph cut methods. By solving the minimization problem on the graph dual to a Delaunaybased tetrahedral mesh, the advantages of explicit and implicit methods for surface reconstruction are well integrated. A triangular surface mesh homeomorphic to the original surface can be extracted directly from the tetrahedral mesh provided a sufficient sampling density exists. Difficult cases involving undersampling, non-uniformity, noises and topological complexities can be handled effectively as well. Furthermore, for the first time, multi-phase surface reconstruction is realized based on the graph cut methods. Various examples are included for demonstrating the efficiency and effectiveness of the proposed method. Copyright � 201

Year: 2014
OAI identifier: oai:CiteSeerX.psu:10.1.1.413.5567
Provided by: CiteSeerX
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