计算最小代价换乘距离的图形模型

Farzad Farnoud, Chien-Yu Chen, O. Milenkovic, N. Kashyap
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引用次数: 3

摘要

我们解决的问题是找到最小分解的置换与非均匀的代价。对于度量路径代价,我们描述了精确的多项式时间分解算法。对于扩展度量路径代价函数,我们描述了多项式时间常数近似分解算法。我们的算法依赖于排列的图形表示和图搜索技术来最小化排列分解成本。提出的算法在信息论、生物信息学和代数中都有应用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A graphical model for computing the minimum cost transposition distance
We address the problem of finding the minimum decomposition of a permutation in terms of transpositions with non-uniform cost. For metric-path costs, we describe exact polynomial-time decomposition algorithms. For extended-metric-path cost functions, we describe polynomial-time constant-approximation decomposition algorithms. Our algorithms rely on graphical representations of permutations and graph-search techniques for minimizing the permutation decomposition cost. The presented algorithms have applications in information theory, bioinformatics, and algebra.
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