The prison yard problem

Author:

F�redi Zolt�n,Kleitman D. J.

Publisher

Springer Science and Business Media LLC

Subject

Computational Mathematics,Discrete Mathematics and Combinatorics

Reference9 articles.

1. A. Aggarwal:The Art Gallery Theorem: Its Variations, Applications and Algorithmic Aspects, Ph. D. Thesis, The Johns Hopkins University, Baltimore, Maryland, 1984.

2. V. Chv�tal: A combinatorial theorem in plane geometry,Journal of Combinatorial Theory, Ser. B 18 (1975), 39?41.

3. M. M. Klawe, J. Kahn, andL. A. Kleitman: Traditional galleries require fewer watchman,SIAM J. of Algebraic and Discrete Methods 4 (1983), 194?206.

4. V. Klee, 1973. See [7]?.

5. A. A. Kooshesh, B. M. E. Moret, andL. A. Sz�kely: Improved bounds for the prison yard problem,Proceedings of the 21st southeastern international conference on combinatorics, graph theory and computing (Boca Raton, Fla., 1990)Congressus Numerantium 76 (1990), 145?149.

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