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Two-string consensus problem under non-overlapping inversion and transposition distance

机译:非重叠反演和换位距离下的两弦共识问题

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摘要

For biological sequences that can be represented as strings over a finite alphabet, inversion and transposition are commonly observed mutation operations. The non-overlapping inversion and transposition distance (also simply called mutation distance) between two strings is defined as the minimum number of non-overlapping inversion and transposition operations used to transform one string into the other. Given two strings of the same length n and a constant c = 0, the two-string consensus problem under mutation distance is to determine whether or not there exists a string s* such that the mutation distance from s* to each input string does not exceed c. In this study, we present an O (n(5)) time and O (n(4)) space algorithm to solve this problem. (C) 2017 Elsevier B.V. All rights reserved.
机译:对于可以表示为有限字母上的字符串的生物序列,通常会观察到反转和转座突变操作。两个字符串之间的不重叠反转和换位距离(也简称为突变距离)定义为用于将一个字符串转换为另一个字符串的最小数量的不重叠反转和换位操作。给定两个长度为n且常数c> = 0的字符串,突变距离下的两字符串共识问题是确定是否存在字符串s *,以使从s *到每个输入字符串的突变距离不超过c。在这项研究中,我们提出了O(n(5))时间和O(n(4))空间算法来解决此问题。 (C)2017 Elsevier B.V.保留所有权利。

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