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A Genetic Algorithm for the Reversal Median Problem

机译:逆向中值问题的遗传算法

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Genome rearrangement analysis has attracted a lot of attention in phylogenetic computation and comparative genomics. Solving the median problems has been a focus as it provides the building block for maximum parsimony analysis of phylogeny and ancestral genomes. However, the Reversal Median Prob-lem(RMP) has been proved to be NP-hard and although there are several algorithms available, they all have great difficulty to compute when the genomes are distant. In this paper, we present a new heuristic algorithm that combines genetic algorithm (GA) with genomic sortings which can solve RMP in a limited time and space, especially in large scale and distant datasets. Our experimental results show that the new GA-based method can find optimal and near optimal results of problems range from easy to very difficult. Compared to existing parsimony methods which may severely underestimate the true number of evolutionary events, the inferred ancestral genomes are indeed closer to the true ancestors.
机译:基因组重排分析在系统发育计算和比较基因组学中引起了很多关注。解决中位数问题一直是关注的焦点,因为它为系统发育和祖先基因组的最大简约分析提供了基础。然而,逆向中位数概率(RMP)已被证明是NP难解的,尽管有几种可用的算法,但是当基因组距离较远时,它们都很难计算。在本文中,我们提出了一种新的启发式算法,该算法将遗传算法(GA)与基因组排序相结合,可以在有限的时间和空间内解决RMP,尤其是在大规模和遥远的数据集中。我们的实验结果表明,基于遗传算法的新方法可以发现问题的最佳和接近最佳的结果,范围从容易到非常困难。与可能严重低估进化事件真实数目的现有简约方法相比,推断的祖先基因组确实更接近真实祖先。

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