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An adaptive guidance approach for the heuristic solution of a minimum multiple trip vehicle routing problem

机译:用于最小多次旅行车辆路径问题启发式解决方案的自适应指导方法

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One of the most important problems in combinatorial optimization is the well-known vehicle routing problem (VRP), which calls for the determination of the optimal routes to be performed by a fleet of vehicles to serve a given set of customers. Recently, there has been an increasing interest towards extensions of VRP arising from real-world applications. In this paper we consider a variant in which time windows for service at the customers are given, and vehicles may perform more than one route within a working shift. We call the resulting problem the minimum multiple trip VRP (MMTVRP), where a "multiple trip" is a sequence of routes corresponding to a working shift for a vehicle. The problem objective is to minimize the overall number of the multiple trips (hence the size of the required fleet), breaking ties in favor of the minimum routing cost.rnWe propose an iterative solution approach based on the decomposition of the problem into simpler ones, each solved by specific heuristics that are suitably combined to produce feasible MMTVRP solutions. An adaptive guidance mechanism is used to guide the heuristics to possibly improve the current solution. Computational experiments have been performed on a set of real-world instances arising from a multi-regional scale distribution problem. The obtained results show that the proposed adaptive guidance mechanism is considerably effective, being able to reduce the overall number of required vehicles within a limited computing time.
机译:组合优化中最重要的问题之一是众所周知的车辆路线问题(VRP),该问题要求确定要由一组车队执行以服务给定客户群的最佳路线。近来,人们对基于实际应用的VRP扩展越来越感兴趣。在本文中,我们考虑了一种变体,其中给出了为客户提供服务的时间窗口,并且车辆在一个工作班次中可能执行多个路线。我们将由此产生的问题称为最小多次行程VRP(MMTVRP),其中“多次行程”是与车辆的工作班次相对应的一系列路线。问题的目的是最大程度地减少多次旅行的总次数(因此需要所需的机队规模),并为了获得最小的选路成本而中断联系。rn我们提出了一种基于问题分解为简单问题的迭代解决方案,每种解决方案都通过特定的启发式解决,这些启发式被适当组合以产生可行的MMTVRP解决方案。自适应指导机制用于指导启发式方法,以可能改善当前解决方案。已经对由多区域规模分布问题引起的一组现实世界实例进行了计算实验。获得的结果表明,提出的自适应制导机制非常有效,能够在有限的计算时间内减少所需车辆的总数。

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