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Discrete Mathematics & Theoretical Computer Science,Vol 5 (2002)

机译:离散数学与理论计算机科学,第5卷(2002)

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The P4-structure of a graph G is a hypergraph H on the same vertex set such that four vertices form a hyperedge in H whenever they induce a P4 in G. We present a constructive algorithm which tests in polynomial time whether a given 4-uniform hypergraph is the P4-structure of a claw-free graph and of (banner,chair,dart)-free graphs. The algorithm relies on new structural results for (banner,chair,dart)-free graphs which are based on the concept of p-connectedness. As a byproduct, we obtain a polynomial time criterion for perfectness for a large class of graphs properly containing claw-free graphs.
机译:图G的P4结构是同一顶点集上的超图H,因此每当四个顶点在G中诱导出P4时,四个顶点便在H中形成超边。超图是无爪图和(横幅,椅子,镖)无图的P4结构。该算法依赖于无广告图(横幅,椅子,飞镖)的新结构结果,该结果基于p-连通性的概念。作为副产品,我们为适当包含无爪图的一大类图获得了多项式时间准则,以求完美。

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