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Beyond Galled Trees - Decomposition and Computation of Galled Networks

机译:超越胆树-胆网络的分解与计算

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Reticulate networks are a type of phylogenetic network that are used to represent reticulate evolution involving hybridization, horizontal gene transfer or recombination. The simplest form of these networks are galled trees, in which all reticulations are independent of each other. This paper introduces a more general class of reticulate networks, that we call galled networks, in which reticulations are not necessarily independent, but may overlap in a tree-like manner. We prove a Decomposition Theorem for these networks that has important consequences for their computation, and present a fixed-parameter-tractable algorithm for computing such networks from trees or binary sequences. We provide a robust implementation of the algorithm and illustrate its use on two biological datasets, one based on a set of three gene-trees and the other based on a set of binary characters obtained from a restriction site map.
机译:网状网络是一种系统发育网络,用于表示网状进化,涉及杂交,水平基因转移或重组。这些网络最简单的形式是树状的树,其中所有的网状结构都相互独立。本文介绍了一种更为通用的网状网络,我们称为“胆网络”,其中网状网络不一定是独立的,而是可能以树状方式重叠。我们证明了这些网络的分解定理对它们的计算具有重要的意义,并提出了一种固定参数可处理的算法,用于从树或二进制序列中计算此类网络。我们提供了该算法的可靠实现,并说明了该算法在两个生物学数据集上的使用,一个基于一组三个基因树,另一个基于从限制位点图获得的一组二进制字符。

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