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Midpoint routing algorithms for Delaunay triangulations

机译:Delaunay三角剖分的中点路由算法

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摘要

Memoryless online routing (MOR) algorithms are important for the applications with only local information available to make routing decisions. This paper gives two new MOR algorithms for a class of geometric graphs called Delaunay triangulations (DTs): the Midpoint Routing algorithm and the Compass Midpoint algorithm. More meaningfully, the former is generalized into a set of MOR algorithms that use the Euclidean distance as the reference and work for DTs, and the latter is generalized into a set of MOR algorithms that use the direction as the reference and work for DTs. Many other existing MOR algorithms can also be covered by these two sets. Finally, the two new algorithms are e valuated and compared with other existing MOR algorithms, and the experimental results give new findings on the performances of these algorithms in average and general cases.
机译:无内存在线路由(MOR)算法对于仅具有本地信息可用于做出路由决策的应用程序很重要。本文针对称为Delaunay三角剖分(DT)的一类几何图形给出了两种新的MOR算法:中点路由算法和Compass中点算法。更有意义的是,前者被概括为一组以欧几里得距离为参考并为DT工作的MOR算法,后者则被概括为一组以方向为参考并为DT工作的MOR算法。这两组还可以涵盖许多其他现有的MOR算法。最后,对这两种新算法进行了评估,并与其他现有的MOR算法进行了比较,实验结果为这些算法在一般和一般情况下的性能提供了新的发现。

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