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Algorithm for Finding k-Vertex Out-trees and Its Application to k-Internal Out-branching Problem

机译:查找K-Vertex Out-Treat的算法及其在K-Internal Out-Branching问题中的应用

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An out-tree T is an oriented tree with exactly one vertex of in-degree zero and a vertex x of T is called internal if its out-degree is positive. We design randomized and deterministic algorithms for deciding whether an input digraph contains a subgraph isomorphic to a given out-tree with k vertices. Both algorithms run in O~*(5.704~k) time. We apply the deterministic algorithm to obtain an algorithm of runtime O~*(c~k), where c is a constant, for deciding whether an input digraph contains a spanning out-tree with at least k internal vertices. This answers in affirmative a question of Gutin, Razgon and Kim (Proc. AAIM'08).
机译:一个out-tree t是一个面向树的树,一个零点零点的顶点,如果它的出频为正为正,则称为t的顶点x。我们设计随机和确定性算法,用于决定输入数字是否包含具有K顶点的给定OUT树的子图象。这两种算法都在O〜*(5.704〜k)时间内运行。我们应用确定性算法来获得运行时o〜*(c〜k)的算法,其中C是常数,用于决定输入数字是否包含具有至少k内部顶点的跨越树。这种答案是肯定的古林,razgon和金(proc。aaim'08)的问题。

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