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A lower bound for β-skeleton belonging to minimum weight triangulations☆☆This work is partially supported by NSERC grant OPG0041629.

  • Published:2001-06 Issue:1 Volume:19 Page:35-46
  • ISSN:0925-7721
  • Container-title:Computational Geometry
  • language:en
  • Short-container-title:Computational Geometry

Author:

Wang Cao An,Yang Boting

Publisher

Elsevier BV

Subject

Computational Mathematics,Computational Theory and Mathematics,Control and Optimization,Geometry and Topology,Computer Science Applications

Reference31 articles.

1. Triangulations intersect nicely;Aichholzer;Discrete Comput. Geom.,1996

2. New results on MWT subgraphs;Aichholzer;Inform. Process. Lett.,1999

3. Polynomial-time instances of the minimum weight triangulation problem;Anagnostou;Computational Geometry,1993

4. Implementations of the LMT heuristic for minimum weight triangulation;Beirouti,1998

5. On computing edges that are in all minimum weight triangulations;Belleville,1996

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1. Polynomial area bounds for MST embeddings of trees;Computational Geometry;2011-11

2. A new asymmetric inclusion region for minimum weight triangulation;Journal of Global Optimization;2009-02-28

3. FIXED PARAMETER ALGORITHMS FOR THE MINIMUM WEIGHT TRIANGULATION PROBLEM;International Journal of Computational Geometry & Applications;2008-06

4. Minimum-weight triangulation is NP-hard;Journal of the ACM;2008-05

5. A linear time algorithm for max-min length triangulation of a convex polygon;Information Processing Letters;2007-03
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