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Sequence alignments in the neighborhood of the optimum with general application to dynamic programming

机译:最优序列附近的序列比对可广泛应用于动态规划

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摘要

When applying dynamic programming techniques to obtain optimal sequence alignments, a set of weights must be assigned to mismatches, insertion/deletions, etc. These weights are not predetermined, although efforts are being made to deduce biologically meaningful values from data. In addition, there are sometimes unknown constraints on the sequences that cause the “true” alignment to disagree with the optimum (computer) solution. To assist in overcoming these difficulties, an algorithm has been developed to produce all alignments within a specified distance of the optimum. The distance can be chosen after the optimum is computed, and the algorithm can be repeated at will. Earlier algorithms to solve this problem were very complex and not practical for any case involving sequences with significant time or storage requirements. The algorithm presented here overcomes these difficulties and has application to general, discrete dynamic programming problems.
机译:当应用动态编程技术以获得最佳序列比对时,必须为不匹配,插入/缺失等分配一组权重。尽管正在努力从数据中推断出生物学上有意义的值,但这些权重并未预先确定。另外,有时在序列上存在未知约束,导致“真实”比对与最佳(计算机)解决方案不一致。为了帮助克服这些困难,已经开发出一种算法,以在最佳的指定距离内产生所有比对。距离可以在计算出最优值之后选择,并且算法可以随意重复。解决此问题的较早算法非常复杂,并且在涉及时间或存储要求很高的序列的任何情况下都不实用。本文提出的算法克服了这些困难,并已应用于一般的离散动态编程问题。

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