Efficient Parallel Shortest Path Algorithms

David R. Alves, M. Krishnakumar, V. Garg
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Abstract

Finding the shortest path between nodes in a graph has wide applications in many important areas such as transportation and computer networks. However, the current reference algorithms for this task, Dijkstra’s for single threaded environments and $\triangle$-stepping for multi-threaded ones, leave performance and efficiency on the table by not taking advantage of additional information available about the graph. In this paper we present and experimentally evaluate novel algorithms $SP_{1},SP_{2}$ and ParSP2 that leverage these constraints to solve the problem faster and more efficiently in key metrics. In single threaded execution, we show how SP1 and SP2 out-perform Dijsktra’s algorithm by up to 46%. In multi-threaded execution we show how our algorithms compare favorably to $\triangle$-stepping algorithm in the ability to establish the shortest path between the source and the median node.
高效并行最短路径算法
寻找图中节点之间的最短路径在交通运输和计算机网络等许多重要领域有着广泛的应用。然而,当前用于此任务的参考算法,Dijkstra用于单线程环境,$\triangle$-stepping用于多线程环境,由于没有利用关于图的其他可用信息,因此将性能和效率放在了表上。在本文中,我们提出并实验评估了新的算法$SP_{1},SP_{2}$和ParSP2,利用这些约束在关键指标上更快,更有效地解决问题。在单线程执行中,我们展示了SP1和SP2如何比Dijsktra的算法性能高出46%。在多线程执行中,我们展示了我们的算法在建立源节点和中位数节点之间最短路径的能力方面如何优于$\triangle$-stepping算法。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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