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Dynamic Vehicle Routing Problem with a Return Strategy and Tabu Search Algorithm

机译:带有返回策略和禁忌搜索算法的动态车辆路径问题

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摘要

In this paper, a mathematical description of the dynamic vehicle routing problem is presented with the objective of minimizing the total cost in the process of vehicle distribution. The problem is transformed into a series of static vehicle routing sub-problems by partitioning the period as a sequence of time slices. A new vehicle return strategy is proposed by introducing the concept of waiting threshold while having no service requests. A heuristic algorithm based on tabu search is built to solve a series of static vehicle routing problem with soft time windows. An approach of using insertion algorithm to construct the initial solution and continuously updating the tabu search space in the internal search stage is achieved in this paper. Finally, the presented method was applied to a numerical case study. The analysis of results by using the direct return strategy and the proposed return strategy, and the effects of time slices division on the solution quality are also discussed. The calculation shows that the proposed method could effectively solve the dynamic vehicle routing problem.
机译:本文提出了一种动态的车辆路径问题的数学描述,其目的是使车辆分配过程中的总成本最小化。通过将时间段划分为一系列时间片,该问题将转化为一系列静态车辆路径选择子问题。通过引入无服务请求时等待阈值的概念,提出了一种新的车辆返还策略。建立了基于禁忌搜索的启发式算法,以解决一系列带有软时间窗的静态车辆路径问题。本文提出了一种使用插入算法构造初始解并在内部搜索阶段不断更新禁忌搜索空间的方法。最后,将提出的方法应用于数值案例研究。还讨论了使用直接收益策略和提出的收益策略对结果进行的分析,以及时间片划分对解决方案质量的影响。计算表明,该方法可以有效解决动态车辆路径问题。

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