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Approximating Shortest Paths in Graphs

机译:逼近图中的最短路径

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摘要

Computing all-pairs distances in a graph is a fundamental problem of computer science but there has been a status quo with respect to the general problem of weighted directed graphs. In contrast, there has been a growing interest in the area of algorithms for approximate shortest paths leading to many interesting variations of the original problem.rnIn this article, we trace some of the fundamental developments like spanners and distance oracles, their underlying constructions, as well as their applications to the approximate all-pairs shortest paths.
机译:计算图中的所有成对距离是计算机科学的基本问题,但是关于加权有向图的一般问题一直存在。相反,对于最短路径的算法引起了越来越多的兴趣,这导致了原始问题的许多有趣变化。在本文中,我们跟踪了一些基本的发展,例如,扳手和距离预言片,它们的底层构造,以及它们对近似所有对最短路径的应用。

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