Fundamentals of domination in graphs. Peter Slater, Stephen Hedetniemi, Teresa W. Haynes

Fundamentals of domination in graphs


Fundamentals.of.domination.in.graphs.pdf
ISBN: 0824700333,9780824700331 | 455 pages | 12 Mb


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Fundamentals of domination in graphs Peter Slater, Stephen Hedetniemi, Teresa W. Haynes
Publisher: CRC Press




Fundamentals of Domination in Graphs - Teresa W. Fundamentals of domination in graphs. Domination in Graphs: Volume 2: Advanced Topics. Fundamentals of domination in graphs, Marcel Dekker Inc. R-domination number γ′snsr(G) of a graph G. Data Reduction for Domination in Graphs. We characterize graphs for which .. The present paper studies the k-tuple domination problem in graphs from an 117, Slater: Fundamentals of Domination in Graphs - Haynes, Hedetniemi, et al. A dominating set $D subseteq V$ of a graph $G = (V,E)$ is said to be a connected cototal dominating set if $langle D Fundamentals of domination in graphs. Fundamentals.of.domination.in.graphs.pdf. Peter Slater, Stephen Hedetniemi, Teresa W. For a more thorough study of domination in graphs, see Haynes et al. Fundamentals of Domination in Graphs (Chapman & Hall/CRC Pure and Applied Mathematics)Peter Slater, Stephen Hedetniemi, Teresa W. AbeBooks.com: Fundamentals of Domination in Graphs (9780824700331) by Haynes, Teresa W.;Slater, Peter J.;Hedetniemi, S. (2004; Alber, Fellows For instance, for an n-vertex graph its optimization version is known to be polynomial-time approximable only up .

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