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- W2168694080 abstract "A clique-transversal of a graph G is a subset of vertices that meets all the cliques of G . A clique-independent set is a collection of pairwise vertex-disjoint cliques. The clique-transversal number and clique-independence number of G are the sizes of a minimum clique-transversal and a maximum clique-independent set of G , respectively. A graph G is clique-perfect if these two numbers are equal for every induced subgraph of G . The list of minimal forbidden induced subgraphs for the class of clique-perfect graphs is not known. In this paper, we present a partial result in this direction; that is, we characterize clique-perfect graphs by a restricted list of forbidden induced subgraphs when the graph belongs to two different subclasses of claw-free graphs." @default.
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- W2168694080 date "2008-04-01" @default.
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- W2168694080 title "Partial characterizations of clique-perfect graphs I: Subclasses of claw-free graphs" @default.
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- W2168694080 doi "https://doi.org/10.1016/j.dam.2007.05.048" @default.
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