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A shortest path problem in a stochastic network with exponential travel time

机译:具有指数旅行时间的随机网络中的最短路径问题

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摘要

A shortest path problem in a stochastic network is studied in this paper. Assuming travel times between the nodes in the network as exponential random variables, a chance constrained programming formulation of the problem is obtained. Then the deterministic separable convex programming formulation of the problem is derived by using a proposed upper bound technique. The expected length and probability of the shortest path are obtained by solving the converted problem. Finally, the results obtained from the proposed approach are compared with Kulkarni's (1986) method as well as Peer and Sharma's (2007) method for a network of a practical application under consideration with exponential random variables.
机译:本文研究了随机网络中的最短路径问题。 假设网络中的节点之间的行驶时间作为指数随机变量,获得了对问题的限制编程的制定。 然后通过使用所提出的上限技术来导出问题的确定性可分离凸编编型制剂。 通过解决转换的问题获得最短路径的预期长度和概率。 最后,将从所提出的方法获得的结果与Kulkarni(1986)的方法以及对指数随机变量的实际应用程序的网络和Sharma(2007)的方法进行比较。

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