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A polynomial-time algorithm for the paired-domination problem on permutation graphs

机译:置换图上成对支配问题的多项式时间算法

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摘要

A set S of vertices in a graph H = (V, E) with no isolated vertices is a paired-dominating set of H if every vertex of H is adjacent to at least one vertex in S and if the subgraph induced by S contains a perfect matching. Let G be a permutation graph and pi be its corresponding permutation. In this paper we present an O(mn) time algorithm for finding a minimum cardinality paired-dominating set for a permutation graph G with n vertices and m edges. (C) 2008 Elsevier B.V. All rights reserved.
机译:如果H的每个顶点都与S中的至少一个顶点相邻并且由S诱导的子图包含一个H完美匹配。令G为排列图,pi为对应的排列。在本文中,我们提出了一种O(mn)时间算法,用于找到具有n个顶点和m个边的置换图G的最小基数配对主导集。 (C)2008 Elsevier B.V.保留所有权利。

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