RESUMO
The small parsimony problem is studied for reconstructing recombination networks from sequence data. The small parsimony problem is polynomial-time solvable for phylogenetic trees. However, the problem is proved NP-hard even for galled recombination networks. A dynamic programming algorithm is also developed to solve the small parsimony problem. It takes O(dn2(3h)) time on an input recombination network over length-d sequences in which there are h recombination and n - h tree nodes.
Assuntos
Algoritmos , Análise Mutacional de DNA/métodos , Evolução Molecular , Modelos Genéticos , Recombinação Genética/genética , Análise de Sequência de DNA/métodos , Transdução de Sinais/genética , Sequência de Bases , Simulação por Computador , Variação Genética/genética , Dados de Sequência Molecular , FilogeniaRESUMO
MOTIVATION: A one-to-one correspondence between the sets of genes in the two genomes being compared is necessary for the notions of breakpoint and reversal distances. To compare genomes where there are paralogous genes, Sankoff formulated the exemplar distance problem as a general version of the genome rearrangement problem. Unfortunately, the problem is NP-hard even for the breakpoint distance. RESULTS: This paper proposes a divide-and-conquer approach for calculating the exemplar breakpoint distance between two genomes with multiple gene families. The combination of our approach and Sankoff's branch-and-bound technique leads to a practical program to answer this question. Tests with both simulated and real datasets show that our program is much more efficient than the existing program that is based only on the branch-and-bound technique. AVAILABILITY: Code for the program is available from the authors.
