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A Characterization of Semi Bound Graphs

Hiroshi, Era, and Kenjiro, Ogawa, and Morimasa, Tsuchiya, (2004) A Characterization of Semi Bound Graphs. Bulletin of the Malaysian Mathematical Sciences Society, 27 (1). pp. 27-33. ISSN 0126-6705

Full text not available from this repository.

Official URL: http://math.usm.my/bulletin/pdf/v27n1/v27n1p4.pdf

Affiliations

Bunkyo University, Faculty of Information and Communication
Tokai University, Dept. of Mathematical Sciences
Masachusette Institute of Technology, Cambridge, Dept. of Mathematics

Abstract

In this paper we deal with semi bound graphs. For a poset $P$, a graph $G$ is a semi bound graph of $P$ if $V(G) = V(P)$ and $uv \in E(G)$ if and only if there exists a common upper bound of $u$ and $v$ or a common lower bound of $u$ and $v$ in $P$. We also obtain characterizations of triangle-free semi bound graphs and $k_4$-free semi bound graphs.

Item Type:Journal
Subjects:Q Science, Computer Science
ID Code:1373

1. J.E. Cohen, Interval graphs and food webs: A finding and a problem, RAND Corporation Document 17696-PR, Santa Monica, CA, 1968.

2. D. Diny, The double bound graph of partially ordered set, Journal of Combinatorics, Information & System Sciences 10 (1985), 52—56.

3. H. Era, K.Ogawa and M. Tsuchiya, A note on semi bound graphs, Congressus Numerantium 145 (2001), 129—135.

4. F.R. McMorris and T. Zaslavsky, Bound graphs of a partially ordered set, Journal of Combinatorics, Information & System Sciences 7 (1982), 134—138.

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