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Neighbor joining algorithms for inferring phylogenies via LCA-distances

Date: 
Thursday 6th September 2007 - 10:20 to 10:40
Venue: 
INI Seminar Room 1
Abstract: 

Reconstructing phylogenetic trees efficiently and accurately from distance estimates is an ongoing challenge in computational biology from both practical and theoretical considerations. We study algorithms which are based on a characterization of edge-weighted trees by distances to LCAs ({\em Least Common Ancestors}). This characterization enables a direct application of ultrametric reconstruction techniques to trees which are not necessarily ultrametric. A simple and natural neighbor joining criterion based on this observation is used to provide a family of efficient neighbor-joining algorithms. These algorithms are shown to reconstruct a refinement of the Buneman tree, which implies optimal robustness to noise under criteria defined by Atteson. In this sense, they outperform many popular algorithms such as Saitou\&Nei's NJ. Preliminary experimental results indicate that when executed from an appropriate root taxon, this algorithm provides reconstruction of phylogenies which are competitive with NJ and other common algorithms.

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University of Cambridge Research Councils UK
    Clay Mathematics Institute London Mathematical Society NM Rothschild and Sons