Application of phylogenetic networks in evolutionary studies

被引:6719
作者
Huson, DH [1 ]
Bryant, D
机构
[1] Univ Tubingen, Ctr Bioinformat, ZBIT, Tubingen, Germany
[2] Univ Auckland, Dept Math, Auckland 1, New Zealand
关键词
phylogeny; networks; software; confidence intervals;
D O I
10.1093/molbev/msj030
中图分类号
Q5 [生物化学]; Q7 [分子生物学];
学科分类号
071010 ; 081704 ;
摘要
The evolutionary history of a set of taxa is usually represented by a phylogenetic tree, and this model has greatly facilitated the discussion and testing of hypotheses. However, it is well known that more complex evolutionary scenarios are poorly described by such models. Further, even when evolution proceeds in a tree-like manner, analysis of the data may not be best served by using methods that enforce a tree structure but rather by a richer visualization of the data to evaluate its properties, at least as an essential first step. Thus, phylogenetic networks should be employed when reticulate events such as hybridization, horizontal gene transfer, recombination, or gene duplication and loss are believed to be involved, and, even in the absence of such events, phylogenetic networks have a useful role to play. This article reviews the terminology used for phylogenetic networks and covers both split networks and reticulate networks, how they are defined, and how they can be interpreted. Additionally, the article outlines the beginnings of a comprehensive statistical framework for applying split network methods. We show how split networks can represent confidence sets of trees and introduce a conservative statistical test for whether the conflicting signal in a network is treelike. Finally, this article describes a new program, SplitsTree4, an interactive and comprehensive tool for inferring different types of phylogenetic networks from sequences, distances, and trees.
引用
收藏
页码:254 / 267
页数:14
相关论文
共 63 条
[1]  
[Anonymous], 2004, PHYLIP PHYLOGENY INF
[2]  
[Anonymous], J MOL EVOL
[3]  
BANDELT HJ, 1995, GENETICS, V141, P743
[4]   A CANONICAL DECOMPOSITION-THEORY FOR METRICS ON A FINITE-SET [J].
BANDELT, HJ ;
DRESS, AWM .
ADVANCES IN MATHEMATICS, 1992, 92 (01) :47-105
[5]  
Bandelt HJ, 1995, PLANT SYST EVOL, P355
[6]  
BANDELT HJ, 1994, RELATIONAL APPROACH
[7]  
Baroni M., 2005, Ann Comb, V8, P391
[8]   BALANCED SIMULTANEOUS CONFIDENCE SETS [J].
BERAN, R .
JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 1988, 83 (403) :679-686
[9]   REFINING BOOTSTRAP SIMULTANEOUS CONFIDENCE SETS [J].
BERAN, R .
JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 1990, 85 (410) :417-426
[10]   Geometry of the space of phylogenetic trees [J].
Billera, LJ ;
Holmes, SP ;
Vogtmann, K .
ADVANCES IN APPLIED MATHEMATICS, 2001, 27 (04) :733-767