| Literature DB >> 30968198 |
Manuela Geiß1,2, Edgar Chávez3, Marcos González Laffitte3, Alitzel López Sánchez3, Bärbel M R Stadler4, Dulce I Valdivia5,6, Marc Hellmuth7,8, Maribel Hernández Rosales3, Peter F Stadler9,10,11,12,13,14,15,16,17.
Abstract
Best match graphs arise naturally as the first processing intermediate in algorithms for orthology detection. Let T be a phylogenetic (gene) tree T and [Formula: see text] an assignment of leaves of T to species. The best match graph [Formula: see text] is a digraph that contains an arc from x to y if the genes x and y reside in different species and y is one of possibly many (evolutionary) closest relatives of x compared to all other genes contained in the species [Formula: see text]. Here, we characterize best match graphs and show that it can be decided in cubic time and quadratic space whether [Formula: see text] derived from a tree in this manner. If the answer is affirmative, there is a unique least resolved tree that explains [Formula: see text], which can also be constructed in cubic time.Entities:
Keywords: Colored digraph; Hasse diagram; Hierarchy; Phylogenetic combinatorics; Reachable sets; Rooted triples; Supertrees
Mesh:
Year: 2019 PMID: 30968198 PMCID: PMC6534531 DOI: 10.1007/s00285-019-01332-9
Source DB: PubMed Journal: J Math Biol ISSN: 0303-6812 Impact factor: 2.259