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首页> 外文期刊>IEEE Transactions on Knowledge and Data Engineering >An efficient path computation model for hierarchically structured topographical road maps
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An efficient path computation model for hierarchically structured topographical road maps

机译:分层结构地形图的有效路径计算模型

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摘要

In this paper, we have developed a HiTi (Hierarchical MulTi) graph model for structuring large topographical road maps to speed up the minimum cost route computation. The HiTi graph model provides a novel approach to abstracting and structuring a topographical road map in a hierarchical fashion. We propose a new shortest path algorithm named SPAH, which utilizes HiTi graph model of a topographical road map for its computation. We give the proof for the optimality of SPAH. Our performance analysis of SPAH on grid graphs showed that it significantly reduces the search space over existing methods. We also present an in-depth experimental analysis of HiTi graph method by comparing it with other similar works on grid graphs. Within the HiTi graph framework, we also propose a parallel shortest path algorithm named ISPAH. Experimental results show that inter query shortest path problem provides more opportunity for scalable parallelism than the intra query shortest path problem.
机译:在本文中,我们开发了HiTi(分层MulTi)图模型,用于构造大型地形图,以加快最小成本路线的计算。 HiTi图形模型提供了一种新颖的方法,用于以分层方式抽象和构造地形图。我们提出了一种新的最短路径算法SPAH,该算法利用地形路线图的HiTi图形模型进行计算。我们给出了SPAH最优性的证明。我们在网格图上对SPAH的性能分析表明,与现有方法相比,它大大减少了搜索空间。通过与网格图上的其他类似作品进行比较,我们还对HiTi图法进行了深入的实验分析。在HiTi图框架内,我们还提出了一种并行的最短路径算法ISPAH。实验结果表明,查询内最短路径问题比查询内最短路径问题提供了更多的可扩展并行性机会。

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