Efficient FPT Algorithms for (Strict) Compatibility of Unrooted Phylogenetic Trees

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Efficient FPT Algorithms for (Strict) Compatibility of Unrooted Phylogenetic Trees

In phylogenetics, a central problem is to infer the evolutionary relationships between a set of species X; these relationships are often depicted via a phylogenetic tree-a tree having its leaves labeled bijectively by elements of X and without degree-2 nodes-called the "species tree." One common approach for reconstructing a species tree consists in first constructing several phylogenetic trees...

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Compatibility of unrooted phylogenetic trees is FPT

A collection of T1, T2, . . . , Tk of unrooted, leaf labelled (phylogenetic) trees, all with different leaf sets, is said to be compatible if there exists a tree T such that each tree Ti can be obtained from T by deleting leaves and contracting edges. Determining compatibility is NP-hard, and the fastest algorithm to date has worst case complexity of around (nk) time, n being the number of leav...

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The agreement problem for unrooted phylogenetic trees is FPT

A collection T of k unrooted phylogenetic trees on different leaf sets is said to be strictly compatible or in agreement if there exists a tree T such that each tree in T can be obtained from T by deleting leaves and suppressing degree-2 vertices. The problem of determining if a set of unrooted trees is in agreement has been proved NP-hard in 1992. Here, we show that an f(k) · n algorithm exist...

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ژورنال

عنوان ژورنال: Bulletin of Mathematical Biology

سال: 2017

ISSN: 0092-8240,1522-9602

DOI: 10.1007/s11538-017-0260-y