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Fast algorithm for peer-to-peer shortest path problem

机译:对等最短路径问题的快速算法

摘要

A plurality of landmarks selected from a source weighed graph on which a path search is performed; and the shortest path lengths between landmarks, and the shortest path lengths from vertices to landmarks adjacent to the respective vertices are calculated, and are stored in a memory device so as to be later referable. Routines for calculating upper and lower limits of the shortest path length corresponding to two vertices v and w are prepared by using expressions derived from quadrangle inequalities formed of the two vertices v and w as well as two landmarks adjacent to the respective vertices v and w. In response to a call from an A* search program, these routines return the upper limit or the lower limit of the shortest path length corresponding to v and w by referring to the shortest path lengths between landmarks, and the shortest path lengths from vertices to landmarks adjacent to the respective vertices, which have been previously stored in the memory device.
机译:从进行路径搜索的源加权图中选择的多个界标;计算出界标之间的最短路径长度,以及从顶点到与各个顶点相邻的界标的最短路径长度,并将其存储在存储装置中以便以后参考。通过使用从两个顶点v和w以及与各个顶点v和w相邻的两个界标形成的四边形不等式导出的表达式,准备用于计算与两个顶点v和w对应的最短路径长度的上限和下限的例程。响应来自A *搜索程序的调用,这些例程通过引用界标之间的最短路径长度以及从顶点到顶点的最短路径长度,返回与v和w对应的最短路径长度的上限或下限。与先前存储在存储设备中的各个顶点相邻的地标。

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