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Finding a Maximum Compatible Tree for a Bounded Number of Trees with Bounded Degree Is Solvable in Polynomial Time

机译:在多项式时间内可以解决带界度的无穷大树的最大兼容树

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In this paper, we consider the problem of computing a maximum compatible tree for k rooted trees when the maximum degree of all trees is bounded. We show that the problem can be solved in O(2~(2kd)n~k) time, where n is the number of taxa in each tree, and every node in every tree has at most d children. Hence, a maximum compatible tree for k unrooted trees can be found in in O(2~(2kd)n~(k+1)) time.
机译:在本文中,我们考虑了当所有树的最大度有界时为k根树计算最大相容树的问题。我们证明该问题可以在O(2〜(2kd)n〜k)的时间内解决,其中n是每棵树中的分类单元数,每棵树中的每个节点最多有d个子节点。因此,可以在O(2〜(2kd)n〜(k + 1))的时间内找到k个无根树的最大兼容树。

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