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Solving the tree containment problem in linear time for nearly stable phylogenetic networks

机译:在线性时间求解树遏制问题,以实现几乎稳定的系统发育网络

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摘要

A phylogenetic network is a rooted acyclic digraph whose leaves are uniquely labeled with a set of taxa. The tree containment problem asks whether or not a phylogenetic network displays a phylogenetic tree over the same set of labeled leaves. It is a fundamental problem arising from validation of phylogenetic network models. The tree containment problem is NP-complete in general. To identify network classes on which the problem is polynomial time solvable, we introduce two classes of networks by generalizations of tree-child networks through vertex stability, namely nearly stable networks and genetically stable networks. Here, we study the combinatorial properties of these two classes of phylogenetic networks. We also develop a linear-time algorithm for solving the tree containment problem on binary nearly stable networks. (C) 2017 Elsevier B.V. All rights reserved.
机译:系统发育网络是一种根的无环形数字,其叶子唯一标记为一组分类群。 树遏制问题询问系统发育网络是否在相同的标记叶片上显示系统发育树。 从系统发育网络模型验证产生的根本问题。 树遏制问题一般为NP-Tremine。 为了识别问题是多项式时间可溶性的网络类,我们通过顶点稳定性的树儿网络概括地介绍了两类网络,即近稳定的网络和基因稳定的网络。 在这里,我们研究这两类系统发育网络的组合性质。 我们还开发了一种用于在二进制近稳定网络上解决树箱的线性时间算法。 (c)2017 Elsevier B.v.保留所有权利。

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