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Shortest paths in stochastic networks with correlated link costs

机译:具有相关链路成本的随机网络中的最短路径

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The objective is to minimize expected travel time from any origin to a specific destination in a congestible network with correlated link costs. Each link is assumed to be in one of two possible conditions. Conditional probability density functions for link travel times are assumed known for each condition. Conditions over the traversed links are taken into account for determining the optimal routing strategy for the remaining trip. This problem is treated as a multistage adaptive feedback control process. Each stage is described by the physical state (the location of the current decision point) and the information state (the service level of the previously traversed links). Proof of existence and uniqueness of the solution to the basic dynamic programming equations and a solution procedure are provided. (c) 2005 Elsevier Ltd. All rights reserved.
机译:目的是在相关链路成本的情况下,使拥塞网络中从任何起点到特定目的地的预期旅行时间最小化。假定每个链接处于两个可能条件之一。假定每个条件都知道链路传播时间的条件概率密度函数。为了确定剩余行程的最佳路由策略,需要考虑遍历链路上的条件。该问题被视为多级自适应反馈控制过程。每个阶段都由物理状态(当前决策点的位置)和信息状态(先前遍历的链接的服务级别)描述。提供了基本动态规划方程的解的存在性和唯一性的证明以及一个求解过程。 (c)2005 Elsevier Ltd.保留所有权利。

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