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Swap and Mismatch Edit Distance

机译:交换和不匹配编辑距离

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摘要

There is no known algorithm that solves the general case of approximate string matching problem with the extended edit distance, where the edit operations are: insertion, deletion, mismatch, and swap, in time o(nm), where n is the length of the text and m is the length of the pattern. In the effort to study this problem, the edit operations where analysed independently. It turns out that the approximate matching problem with only the mismatch operation can be solved in time O(n (m log m)~(1/2)). If the only edit operation allowed is the swap, then the problem can be solved in time O(n log m log σ), where σ = min(m, |∑|). In this paper we show that the approximate string matching problem with the swap and mismatch as the edit operations, can be computed in time O(n (m log m)~(1/2)).
机译:没有一种已知的算法可以解决带有扩展编辑距离的近似字符串匹配问题的一般情况,其中编辑操作是:插入,删除,不匹配和交换,时间为o(nm),其中n是长度的长度。 text和m是图案的长度。为了研究此问题,需要对编辑操作进行独立分析。事实证明,只有不匹配操作的近似匹配问题可以在时间O(n(m log m)〜(1/2))中解决。如果允许的唯一编辑操作是交换,则可以在时间O(n log m logσ)中解决问题,其中σ= min(m,| ∑ |)。本文表明,以交换和不匹配为编辑操作的近似字符串匹配问题可以在时间O(n(m log m)〜(1/2))中计算出来。

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