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Settling the Intractability of Multiple Alignment

机译:解决多重对准的难以解答

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In this paper some of the most fundamental problems in computational biology are proved intractable. The following problems are shown NP-hard for all binary or larger alphabets under all fixed metrics: multiple alignment with SP-score, star alignment, and tree alignment (for a given phytogeny). Earlier these problems have only been shown intractable for sporadic alphabets and distances, here the intractability is settled. Moreover, the construction can be extended to prove NP-hardness results for consensus patterns and substring parsimony.
机译:在本文中,证明了计算生物学中最根本的问题是棘手的。在所有固定度量下的所有二进制或更大的字母表中显示了以下问题:与SP - 得分,星形对准和树对齐的多次对准(对于给定的植物)。早些时候,这些问题只有迄今为止难以解决的零星字母和距离,这里难以解决。此外,可以扩展结构以证明与共识模式和副标扣的NP硬度结果。

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