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A new algorithm for shortest paths in discrete dynamic networks

机译:离散动态网络中最短路径的新算法

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In this paper we study two shortest paths problems in discrete dynamic networks: the one-to-all for one departure time interval, and the all-to-one for all departure t ime intervals. Early results are revisited. New properties of these problems are established and exp0loited in developing solution algorithms. A new and simple solution algorithm for the all-to-one fastest paths problem for all departure time intervals is proposed. It is proved, anlaytically, that the new solution algorithm has an optimal running time complexity that equals the complexity of the problem. Computer implemementations and experimental evaluations of four solution algorithms support analytical results and demonstrate the efficiency of the proposed algorithm. We expect our findings to be of major benefilt to research and development activities in the field of dynamic management of large-scale transporaation systems.
机译:在本文中,我们研究了离散动态网络中的两个最短路径问题:一个出发时间间隔是一对一的,所有出发时间间隔是一对一的。重新探讨了早期结果。这些问题的新性质在开发解决方案算法中得到建立和展示。提出了一种针对所有出发时间间隔的全对一最快路径问题的新的简单求解算法。事实证明,新的求解算法具有最佳的运行时间复杂度,该复杂度等于问题的复杂度。四种求解算法的计算机实现和实验评估均支持分析结果,并证明了所提算法的效率。我们希望我们的发现将对大规模运输系统动态管理领域的研发活动大有裨益。

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