Conflict-Free Chromatic Art Gallery Coverage

Author:

Bärtschi Andreas,Suri Subhash

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computer Science Applications,General Computer Science

Reference9 articles.

1. Aichholzer, O., Fabila-Monroy, R., Flores-Peñaloza, D., Hackl, T., Huemer, C., Urrutia, J., Vogtenhuber, B.: Modem illumination of monotone polygons. In: Proc. 25th European Workshop on Computational Geometry EuroCG, vol. 9, pp. 167–170 (2009)

2. Chvátal, V.: A combinatorial theorem in plane geometry. J. Comb. Theory, Ser. B 18(1), 39–41 (1975)

3. Erickson, L.H., LaValle, S.M.: An art gallery approach to ensuring that landmarks are distinguishable. In: Robotics: Science and Systems, vol. VII, pp. 81–88 (2012)

4. O’Rourke, J.: Art Gallery Theorems and Algorithms. Oxford University Press, Oxford (1987)

5. Pach, J., Tardos, G.: Coloring axis-parallel rectangles. J. Comb. Theory, Ser. A 117(6), 776–782 (2010)

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2. Computational Complexity of the Vertex-to-Point Conflict-Free Chromatic Art Gallery Problem;IEICE Transactions on Information and Systems;2023-09-01

3. Vertex-to-Point Conflict-Free Chromatic Guarding is NP-Hard;WALCOM: Algorithms and Computation;2022

4. Finding minimum witness sets in orthogonal polygons;Computational Geometry;2020-10

5. On Conflict-Free Chromatic Guarding of Simple Polygons;Combinatorial Optimization and Applications;2019

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