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首页> 外文期刊>Journal of Bioinformatics and Computational Biology >RESEARCH ON PARAMETERIZED ALGORITHMS OF THE INDIVIDUAL HAPLOTYPING PROBLEM
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RESEARCH ON PARAMETERIZED ALGORITHMS OF THE INDIVIDUAL HAPLOTYPING PROBLEM

机译:个人嬉戏问题的参数化算法研究

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The individual haplotyping problem is a computing problem of reconstructing two haplotypes for an individual based on several optimal criteria from one's fragments sequencing data. This paper is based on the fact that the length of a fragment and the number of the fragments covering a SNP (single nucleotide polymorphism) site are both very small compared with the length of a sequenced region and the total number of the fragments and introduces the parameterized haplotyping problems. With m fragments whose maximum length is k1, n SNP sites and the number of the fragments covering a SNP site no more than k2, our algorithms can solve the gapless MSR (Minimum SNP Removal) and MFR (Minimum Fragment Removal) problems in the time complexity O(nk1k2 + m log m + nk2 + mk1) and O(mk22 + mk1k2 + m log m + nk2 + mk1) respectively. Since, the value of k1 and k2 are both small (about 10) in practice, our algorithms are more efficient and applicable compared with the algorithms of V. Bafna et al. of time complexity O(mn2) and O(m2n + m3), respectively.
机译:个体单体型问题是基于来自一个人的片段测序数据的几个最佳标准为个体重构两个单体型的计算问题。本文基于这样一个事实,即与测序区域的长度和片段的总数相比,片段的长度和覆盖SNP(单核苷酸多态性)位点的片段数都非常小,并介绍了参数化单元型问题。使用最大长度为k1,n个SNP位点的m个片段,且覆盖一个SNP位点的片段数不超过k2,我们的算法可以及时解决无间隙MSR(最小SNP去除)和MFR(最小片段去除)问题。复杂度分别为O(nk1k2 + m log m + nk2 + mk1)和O(mk22 + mk1k2 + m log m + nk2 + mk1)。由于在实践中k1和k2的值都很小(大约10),所以与V. Bafna等人的算法相比,我们的算法更加有效和适用。时间复杂度分别为O(mn2)和O(m2n + m3)。

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