A Fast Parallel Longest Common Subsequence Algorithm Based on Pruning Rules

W. Liu, Yixin Chen, Ling Chen, Ling Qin
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引用次数: 5

Abstract

Searching for the longest common subsequence (LCS) of biosequences is one of the most important problems in bioinformatics. A fast algorithm for LCS problem FAST_LCS is presented. The algorithm first seeks the successors of the initial identical character pairs according to a successor table to obtain all the identical pairs and their levels. By tracing back from the identical character pair at the highest level, strong pruning rules are developed. For two sequences X and Y with length n and m, respectively, the memory required for FAST_LCS is max{4*(n+1)+4*(m+1), L}, where L is the number of identical character pairs. The time complexity of parallel computing is O(|LCS(X,Y)|), where |LCS(X,Y)| is the length of the LCS of X, Y. Experimental result on the gene sequences of tigr database using MPP parallel computer Shenteng 1800 shows that our algorithm can find the exact solutions significantly more efficiently than other LCS algorithms
基于剪枝规则的快速并行最长公共子序列算法
生物序列的最长公共子序列(LCS)搜索是生物信息学中的一个重要问题。提出了一种求解LCS问题的快速算法FAST_LCS。该算法首先根据后继表寻找初始相同字符对的后继,得到所有相同字符对及其级别。通过从最高级别的相同字符对追溯,开发了强修剪规则。对于长度分别为n和m的两个序列X和Y, FAST_LCS所需的内存为max{4*(n+1)+4*(m+1), L},其中L是相同字符对的数量。并行计算的时间复杂度为0 (|LCS(X,Y)|),其中|LCS(X,Y)|为X,Y的LCS的长度。在MPP并行计算机神辰1800上对tigr数据库基因序列的实验结果表明,我们的算法能比其他LCS算法更有效地找到精确解
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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