Multichromosomal median and halving problems under different genomic distances |
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Authors: | Eric Tannier Chunfang Zheng David Sankoff |
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Affiliation: | 1. INRIA Rh?ne-Alpes, Inovallée, 655 avenue de l'Europe, Montbonnot, 38 334, Saint Ismier Cedex, France 2. Université de Lyon, F-69000, Lyon, Université Lyon 1, CNRS, UMR5558, Laboratoire de Biométrie et Biologie évolutive, F-69622, Villeurbanne, France 3. Department of Biology and Department of Mathematics and Statistics, University of Ottawa, Ottawa, Canada, K1N 6N5
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Abstract: | Background Genome median and genome halving are combinatorial optimization problems that aim at reconstructing ancestral genomes as well as the evolutionary events leading from the ancestor to extant species. Exploring complexity issues is a first step towards devising efficient algorithms. The complexity of the median problem for unichromosomal genomes (permutations) has been settled for both the breakpoint distance and the reversal distance. Although the multichromosomal case has often been assumed to be a simple generalization of the unichromosomal case, it is also a relaxation so that complexity in this context does not follow from existing results, and is open for all distances. |
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