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Minimum Distortion Embeddings into a Path of Bipartite Permutation and Threshold Graphs

机译:二分置换和阈值图路径中的最小失真嵌入

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The problem of computing minimum distortion embeddings of a given graph into a line (path) was introduced in 2004 and has quickly attracted significant attention with subsequent results appearing in recent STOC and SODA conferences. So far all such results concern approximation algorithms or exponential-time exact algorithms. We give the first polynomial-time algorithms for computing minimum distortion embeddings of graphs into a path when the input graphs belong to specific graph classes. In particular, we solve this problem in polynomial time for bipartite permutation graphs and threshold graphs.
机译:计算给定图的最小失真嵌入到一条线(路径)中的问题是在2004年引入的,很快引起了极大的关注,随后的结果出现在最近的STOC和SODA会议上。到目前为止,所有这些结果都涉及近似算法或指数时间精确算法。我们给出了第一个多项式时间算法,用于当输入图属于特定图类时,将图的最小失真嵌入计算到路径中。特别地,我们在多项式时间内针对二分置换图和阈值图解决了这个问题。

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