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ON THE APPROXIMATION OF LONGEST COMMON NONSUPERSEQUENCES AND SHORTEST COMMON NONSUBSEQUENCES

机译:关于最长公共非超序列和最短公共非亚序列的逼近

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摘要

The longest common nonsupersequence (LCNS) problem is shown to be NP-complete over the binary alphabet, and Max SNP-hard, in general. Although it is open whether this problem and the shortest common nonsubsequence problem are Max SNP-hard over the binary alphabet, we show that their generalizations (the mixed supersequence and the mixed subsequence problems) indeed remain Max SNP-hard over the binary alphabet. [References: 13]
机译:一般情况下,最长的公共非超序列(LCNS)问题显示为在二进制字母上是NP完全的,而在最大SNP上是困难的。尽管这个问题和最短的常见非子序列问题是否在二进制字母表上是Max SNP-hard是公开的,但我们证明它们的概括(混合超序列和混合子序列问题)的确仍然在二进制字母表上仍然是Max SNP-hard。 [参考:13]

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