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A linear-time algorithm for paired-domination problem in strongly chordal graphs

机译:强弦图中双控制问题的线性时间算法

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Let G = (V,E) be a simple graph without isolated vertices. A vertex set S is contained in V is a paired-dominating set if every vertex in V - S has at least one neighbor in S and the induced subgraph G|S| has a perfect matching. In this paper, we present a linear-time algorithm to find a minimum paired-dominating set in strongly chordal graphs if the strong (elimination) ordering of the graph is given in advance.
机译:令G =(V,E)是没有孤立顶点的简单图。如果V-S中的每个顶点在S中具有至少一个邻居,并且诱导子图G | S |包含在V中,则顶点集合S包含在V中是成对主导集合。具有完美的匹配。在本文中,如果提前给出图的强(消除)顺序,我们将提出一种线性时间算法,以在强和弦图中找到最小的配对控制集。

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