Conflict-Free Coloring of Intersection Graphs of Geometric Objects-Reference-Cited by-同舟云学术

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Conflict-Free Coloring of Intersection Graphs of Geometric Objects

Published:2019-06-03 Issue:3 Volume:64 Page:916-941
ISSN:0179-5376
Container-title:Discrete & Computational Geometry
language:en
Short-container-title:Discrete Comput Geom

Author:

Keller Chaya,Smorodinsky Shakhar

Funder

Israel Science Foundation

Ministry of Science and Technology, Israel

Kreitman Foundation

Publisher

Springer Science and Business Media LLC

Subject

Computational Theory and Mathematics,Discrete Mathematics and Combinatorics,Geometry and Topology,Theoretical Computer Science

Link

http://link.springer.com/content/pdf/10.1007/s00454-019-00097-8.pdf

Reference27 articles.

1. Abel, Z., Alvarez, V., Demaine, E., Fekete, S.P., Gour, A., Hesterberg, A., Keldenich, P., Scheffer, C.: Three colors suffice: conflict-free coloring of planar graphs. In: Proceedings of the 28th Annual ACM-SIAM Symposium on Discrete Algorithms (SODA’17), pp. 1951–1963. SIAM, Philadelphia (2017)

2. Agarwal, P.K., Pach, J., Sharir, M.: State of the union (of geometric objects). In: Goodman, J.E., et al. (eds.) Surveys on Discrete and Computational Geometry. Contemporary Mathematics, vol. 452, pp. 9–48. American Mathematical Society, Providence, RI (2008)

3. Appel, K., Haken, W.: Every planar map is four colorable. I. Discharging. Ill. J. Math. 21(3), 429–490 (1977)

4. Appel, K., Haken, W., Koch, J.: Every planar map is four colorable. II. Reducibility. Ill. J. Math. 21(3), 491–567 (1977)

5. Buzaglo, S., Pinchasi, R., Rote, G.: Topological hypergraphs. In: Pach, J. (ed.) Thirty Essays on Geometric Graph Theory, pp. 71–81. Springer, New York (2013)

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