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有限宽度模型序列比较

Finite width model sequence comparison.

作者信息

Chia Nicholas, Bundschuh Ralf

机构信息

Department of Physics, Ohio State University, 174 West 18th Street, Columbus, Ohio 43210, USA.

出版信息

Phys Rev E Stat Nonlin Soft Matter Phys. 2004 Aug;70(2 Pt 1):021906. doi: 10.1103/PhysRevE.70.021906. Epub 2004 Aug 17.

Abstract

Sequence comparison is a widely used computational technique in modern molecular biology. In spite of the frequent use of sequence comparisons, the important problem of assigning statistical significance to a given degree of similarity is still outstanding. Analytical approaches to filling this gap usually make use of an approximation that neglects certain correlations in the disorder underlying the sequence comparison algorithm. Here, we use the longest common subsequence problem, a prototype sequence comparison problem, to analytically establish that this approximation does make a difference to certain sequence comparison statistics. In the course of establishing this difference we develop a method that can systematically deal with these disorder correlations.

摘要

序列比较是现代分子生物学中广泛使用的一种计算技术。尽管序列比较被频繁使用,但给给定的相似度赋予统计显著性这一重要问题仍然悬而未决。填补这一空白的分析方法通常利用一种近似方法,该方法忽略了序列比较算法背后无序状态中的某些相关性。在这里,我们使用最长公共子序列问题(一个典型的序列比较问题)来进行分析,以确定这种近似方法确实会对某些序列比较统计量产生影响。在确定这种差异的过程中,我们开发了一种能够系统处理这些无序相关性的方法。

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