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A hybrid large-neighborhood search algorithm for the cumulative capacitated vehicle routing problem with time-window constraints

机译:具有时间窗口约束的累积电容车辆路由问题的混合大邻域搜索算法

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摘要

This paper introduces a special vehicle routing problem, i.e. the cumulative capacitated vehicle routing problem with time-window constraints (Cum-CVRPTW). The problem can be defined as designing least-cost delivery routes from a depot to a set of geographically-scattered customers, subject to the constraint that each customer has to be served within a time window; accordingly, the objective costs are computed as the sum of arrival times at all the customers. The Cum-CVRPTW finds practical utility in many situations, e.g. the provision of humanitarian aids in the context of natural disasters. The Cum-CVRPTW can be viewed as a combination of two NP-hard problems, i.e. the vehicle routing problem with time windows and the cumulative vehicle routing problem. To effectively address this problem, an effective algorithm is designed, which is based on the frameworks of Large Neighborhood Search Algorithm and hybridizes with Genetic Algorithm. The proposed algorithm adopts a constraint-relaxation scheme to extend the search space, enabling the iterative exploration of both the feasible and infeasible neighborhood solutions of an incumbent solution. Furthermore, some speed-up techniques are designed to reduce the computational complexity. To elucidate its effectiveness, the proposed algorithm is examined on the benchmark instances from the literature. The resultant numerical findings show that the algorithm is able to improve and obtain some best-known solutions found by existing state-of-the-art methods. (C) 2019 Elsevier B.V. All rights reserved.
机译:本文介绍了一种特殊的车辆路由问题,即累积电容车辆路由问题与时间窗口约束(CUM-CVRPTW)。问题可以定义为将来自库的最低成本传递路线设计为一组地理分散客户,而受到每个客户必须在时间窗口中提供的约束;因此,客观成本计算为所有客户的到达时间。 CUM-CVRPTW在许多情况下发现了实用的效用,例如,在自然灾害背景下提供人道主义援助。 CUM-CVRPTW可以被视为两个NP硬问题的组合,即时间窗口的车辆路由问题和累积车辆路由问题。为了有效解决这个问题,设计了一种有效的算法,其基于大邻域搜索算法的框架和遗传算法杂交。该算法采用约束放松方案来扩展搜索空间,从而实现了现有解决方案的可行性和不可行的邻域解决方案的迭代探索。此外,设计了一些加速技术以降低计算复杂性。为了阐明其有效性,在文献的基准实例上检查了所提出的算法。结果数值结果表明,该算法能够改进并获得现有最先进方法发现的一些最着名的解决方案。 (c)2019年Elsevier B.V.保留所有权利。

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