Handling degenerate cases in exact geodesic computation on triangle meshes
Yong-Jin Liu, Qian-Yi Zhou, Shi-Min Hu
In The Visual Computer, 23(9-11), September 2007.
Abstract: The computation of exact geodesics on triangle meshes is a widely used operation in computer-aided design and computer graphics. Practical algorithms for computing such exact geodesics have been recently proposed by Surazhsky et al. [5]. By applying these geometric algorithms to real-world data, degenerate cases frequently appear. In this paper we classify and enumerate all the degenerate cases in a systematic way. Based on the classification, we present solutions to handle all the degenerate cases consistently and correctly. The common users may find the present techniques useful when they implement a robust code of computing exact geodesic paths on meshes.
Keyword(s): Exact geodesic computation, Degenerate cases, Robustness
BibTeX format:
@article{Liu:2007:HDC,
  author = {Yong-Jin Liu and Qian-Yi Zhou and Shi-Min Hu},
  title = {Handling degenerate cases in exact geodesic computation on triangle meshes},
  journal = {The Visual Computer},
  volume = {23},
  number = {9-11},
  pages = {661--668},
  month = sep,
  year = {2007},
}
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