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Algebraic double cut and join -- A group-theoretic approach to the operator on multichromosomal genomes

机译:代数双切和连接 - 一种群论的方法   多染色体基因组上的算子

摘要

Establishing a distance between genomes is a significant problem incomputational genomics, because its solution can be used to establishevolutionary relationships including phylogeny. The "double cut and join" (DCJ) model of chromosomal rearrangement proposedby Yancopoulos et al. has received attention as it can model inversions,translocations, fusion and fission on a multichromosomal genome that maycontain both linear and circular chromosomes. In this paper, we realize the DCJoperator as a group action on the space of multichromosomal genomes. We studythis group action, deriving some properties of the group and findinggroup-theoretic analogues for the key results in the DCJ theory.
机译:建立基因组之间的距离是计算基因组学中的一个重要问题,因为它的解决方案可用于建立包括系统发育的进化关系。 Yancopoulos等人提出的染色体重排的“双重切割和连接”(DCJ)模型。由于它可以模拟可能包含线性和环状染色体的多染色体基因组上的倒位,易位,融合和分裂,因此受到了关注。在本文中,我们将DCJoperator实现为对多染色体基因组空间的集体作用。我们研究了这种群体行为,得出了群体的某些性质,并找到了DCJ理论中关键成果的群体理论类似物。

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