A fast pruning algorithm for optimal sequence alignment

Aaron Davidson
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引用次数: 26

Abstract

Sequence alignment is an important operation in computational biology. Both dynamic programming and A* heuristic search algorithms for optimal sequence alignment are discussed and evaluated Presented here are two new algorithms for optimal pairwise sequence alignment which outperform traditional methods on very large problem instances (hundreds of thousands of characters, for example). The technique combines the benefits of dynamic programming and A* heuristic search, with a minimal amount of additional overhead. The dynamic programming matrix is traversed along antidiagonals, bounding the computation to exclude portions of the matrix that cannot contain optimal paths. An admissible heuristic assists in pruning away unnecessary areas of the matrix, while preserving optimal solutions for any given scoring function. Since memory requirements are a major concern for large sequence alignment problems, it is shown how the standard algorithm (requiring quadratic space) can be reformulated as a divide and conquer algorithm (requiring only linear space, at the cost of some recomputuation).
最优序列比对的快速剪枝算法
序列比对是计算生物学中的一项重要操作。讨论并评价了动态规划算法和A*启发式搜索算法两种最优序列比对算法。本文提出了两种新的最优配对序列比对算法,它们在非常大的问题实例(例如数十万个字符)上优于传统方法。该技术结合了动态规划和A*启发式搜索的优点,并且额外开销很小。沿着反对角线遍历动态规划矩阵,限制计算以排除不包含最优路径的矩阵部分。一个可接受的启发式有助于修剪掉矩阵中不必要的区域,同时为任何给定的评分函数保留最优解。由于内存需求是大型序列对齐问题的主要关注点,因此展示了如何将标准算法(需要二次空间)重新表述为分治算法(只需要线性空间,以一些重新计算为代价)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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