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A Practical Parameterized Algorithm for the Individual Haplotyping Problem MLf

机译:个体单元型问题MLf的实用参数化算法

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The individual haplotyping problem Minimum Letter Flip (MLF) is a computational problem that, given a set of aligned DNA sequence fragment data of an individual, induces the corresponding hap-lotypes by flipping minimum SNPs. There has been no practical exact algorithm to solve the problem. In DNA sequencing experiments, due to technical limits, the maximum length of a fragment sequenced directly is about 1kb. In consequence, with a genome-average SNP density of 1.84 SNPs per 1 kb of DNA sequence, the maximum number k_1 of SNP sites that a fragment covers is usually small. Moreover, in order to save time and money, the maximum number k_2 of fragments that cover a SNP site is usually no more than 19. Based on the properties of fragment data, the current paper introduces a new parameterized algorithm of running time O(nk_22~(k_2) + mlogm + mk_1), where m is the number of fragments, n is the number of SNP sites. The algorithm solves the MLF problem efficiently even if m and n are large, and is more practical in real biological applications.
机译:个体单体型问题最小字母翻转(MLF)是一个计算问题,在给定个体的一组对齐DNA序列片段数据的情况下,通过翻转最小SNP诱导相应的单倍型。尚无实用的精确算法来解决该问题。在DNA测序实验中,由于技术限制,直接测序的片段的最大长度约为1kb。因此,每1 kb DNA序列具有1.84个SNP的基因组平均SNP密度,一个片段覆盖的SNP位点的最大数目k_1通常很小。此外,为了节省时间和金钱,覆盖SNP位点的最大片段数k_2通常不超过19。基于片段数据的性质,本文引入了一种新的运行时间参数化算法O(nk_22 〜(k_2)+ mlogm + mk_1),其中m是片段数,n是SNP位点数。即使m和n大,该算法也能有效解决MLF问题,在实际的生物应用中更加实用。

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