Convex partitions with 2-edge connected dual graphs

Author:

Al-Jubeh Marwan,Hoffmann Michael,Ishaque Mashhood,Souvaine Diane L.,Tóth Csaba D.

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Theory and Mathematics,Control and Optimization,Discrete Mathematics and Combinatorics,Computer Science Applications

Reference21 articles.

1. Aichholzer O, Bereg S, Dumitrescu A, García A, Huemer C, Hurtado F, Kano M, Márquez A, Rappaport D, Smorodinsky S, Souvaine D, Urrutia J, Wood D (2009) Compatible geometric matchings. Comput Geom 42:617–626

2. Andrzejak A, Aronov B, Har-Peled S, Seidel R, Welzl E (1998) Results on k-sets and j-facets via continuous motion. In: Proc 14th Sympos Comput Geom. ACM, New York, pp 192–199

3. Banchoff TF (1974) Global geometry of polygons I: The theorem of Fabricius–Bjerre. Proc Am Math Soc 45:237–241

4. Benbernou N, Demaine ED, Demaine ML, Hoffmann M, Ishaque M, Souvaine DL, Tóth CD (2007) Disjoint segments have convex partitions with 2-edge connected dual graphs. In: Proc Canadian Conf Comput Geom, pp 13–16

5. Benbernou N, Demaine ED, Demaine ML, Hoffmann M, Ishaque M, Souvaine DL, Tóth CD (2008) Erratum for “Disjoint segments have convex partitions with 2-edge connected dual graphs”. In: Proc Canadian Conf Comput Geom, p 223

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