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A new parallel and distributed shortest path algorithm for hierarchically clustered data networks

机译:分层集群数据网络的一种新的并行和分布式最短路径算法

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摘要

This paper presents new efficient shortest path algorithms to solve single origin shortest path problems (SOSP problems) and multiple origins shortest path problems (MOSP problems) for hierarchically clustered data networks. To solve an SOSP problem for a network with n nodes, the distributed version of our algorithm reaches the time complexity of O(log(n)), which is less than the time complexity of O(log/sup 2/ (n)) achieved by the best existing algorithm. To solve an MOSP problem, our algorithm minimizes the needed computation resources, including computation processors and communication links for the computation of each shortest path so that we can achieve massive parallelization. The time complexity of our algorithm for an MOSP problem is O(m log(n)), which is much less than the time complexity of O(M log/sup 2/ (0)) of the best previous algorithm. Here, M is the number of the shortest paths to be computed and m is a positive number related to the network topology and the distribution of the nodes incurring communications, m is usually much smaller than M. Our experiment shows that m is almost a constant when the network size increases. Accordingly, our algorithm is significantly faster than the best previous algorithms to solve MOSP problems for large data networks.
机译:本文提出了新的高效最短路径算法,用于解决分层集群数据网络的单起点最短路径问题(SOSP问题)和多起点最短路径问题(MOSP问题)。为了解决具有n个节点的网络的SOSP问题,我们算法的分布式版本达到O(log(n))的时间复杂度,小于O(log / sup 2 /(n))的时间复杂度通过现有最佳算法实现。为了解决MOSP问题,我们的算法将所需的计算资源最小化,其中包括用于计算每个最短路径的计算处理器和通信链路,从而可以实现大规模并行化。我们针对MOSP问题的算法的时间复杂度为O(m log(n)),远小于最佳算法的O(M log / sup 2 /(0))的时间复杂度。在这里,M是要计算的最短路径数,m是与网络拓扑和发生通信的节点的分布有关的正数,m通常比M小得多。我们的实验表明,m几乎是一个常数当网络规模增加时。因此,我们的算法比解决大型数据网络中的MOSP问题的最佳现有算法快得多。

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