Reconciling event-labeled gene trees with MUL-trees and species networks

被引:4
|
作者
Hellmuth, Marc [1 ,2 ]
Huber, Katharina T. [3 ]
Moulton, Vincent [3 ]
机构
[1] Ernst Moritz Arndt Univ Greifswald, Inst Math & Comp Sci, Greifswald, Germany
[2] Saarland Univ, Ctr Bioinformat, Saarbrucken, Germany
[3] Univ East Anglia, Sch Comp Sci, Norwich, Norfolk, England
关键词
Tree reconciliation; Network reconciliation; Gene evolution; Species evolution; Phylogenetic network; MUL tree; Triples; ORTHOLOGY; ALGORITHMS; DUPLICATIONS; COMPLEXITY; EVOLUTION; DATABASE; LINEAGE; VIEW;
D O I
10.1007/s00285-019-01414-8
中图分类号
Q [生物科学];
学科分类号
07 ; 0710 ; 09 ;
摘要
Phylogenomics commonly aims to construct evolutionary trees from genomic sequence information. One way to approach this problem is to first estimate event-labeled gene trees (i.e., rooted trees whose non-leaf vertices are labeled by speciation or gene duplication events), and to then look for a species tree which can be reconciled with this tree through a reconciliation map between the trees. In practice, however, it can happen that there is no such map from a given event-labeled tree to any species tree. An important situation where this might arise is where the species evolution is better represented by a network instead of a tree. In this paper, we therefore consider the problem of reconciling event-labeled trees with species networks. In particular, we prove that any event-labeled gene tree can be reconciled with some network and that, under certain mild assumptions on the gene tree, the network can even be assumed to be multi-arc free. To prove this result, we show that we can always reconcile the gene tree with some multi-labeled (MUL-)tree, which can then be "folded up" to produce the desired reconciliation and network. In addition, we study the interplay between reconciliation maps from event-labeled gene trees to MUL-trees and networks. Our results could be useful for understanding how genomes have evolved after undergoing complex evolutionary events such as polyploidy.
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页码:1885 / 1925
页数:41
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