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Robust vehicle routing problem with hard time windows under demand and travel time uncertainty

机译:在需求和行驶时间不确定的情况下具有硬时间窗的鲁棒车辆路径问题

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摘要

Due to an increase in customer-oriented service strategies designed to meet more complex and exacting customer requirements, meeting a scheduled time window has become an important part of designing vehicle routes for logistics activities. However, practically, the uncertainty in travel times and customer demand often means vehicles miss these time windows, increasing service costs and decreasing customer satisfaction. In an effort to find a solution that meets the needs of real-world logistics, we examine the vehicle routing problem with hard time windows under demand and travel time uncertainty. To address the problem, we build a robust optimization model based on novel route-dependent uncertainty sets. However, due to the complex nature of the problem, the robust model is only able to tackle small-sized instances using standard solvers. Therefore, to tackle large instances, we design a two-stage algorithm based on a modified adaptive variable neighborhood search heuristic. The first stage of the algorithm minimizes the total number of vehicle routes, while the second stage minimizes the total travel distance. Extensive computational experiments are conducted with modified versions of Solomon's benchmark instances. The numerical results show that the proposed two-stage algorithm is able to find optimal solutions for small-sized instances and good-quality robust solutions for large-sized instances with little increase to the total travel distance and/or the number of vehicles used. A detailed analysis of the results also reveals several managerial insights for decision-makers in the logistics industry. (C) 2018 Elsevier Ltd. All rights reserved.
机译:由于旨在满足更复杂和更严格的客户要求的以客户为导向的服务策略的增加,满足计划的时间范围已成为设计物流活动车辆路线的重要组成部分。但是,实际上,旅行时间和客户需求的不确定性通常意味着车辆错过了这些时间窗口,从而增加了服务成本并降低了客户满意度。为了找到能够满足现实世界物流需求的解决方案,我们研究了在需求和行驶时间不确定的情况下具有硬时间窗的车辆路径问题。为了解决这个问题,我们基于新颖的与路线有关的不确定性集建立了一个强大的优化模型。但是,由于问题的复杂性,健壮模型只能使用标准求解器解决小型实例。因此,为了解决大型实例,我们基于改进的自适应变量邻域搜索启发式算法设计了一种两阶段算法。该算法的第一阶段将车辆路线的总数减至最小,而第二阶段将车辆的总行驶距离减至最小。使用所罗门基准实例的修改版本进行了广泛的计算实验。数值结果表明,所提出的两阶段算法能够在不增加总行驶距离和/或使用车辆数量的情况下,为小型实例找到最佳解决方案,为大型实例找到高质量的鲁棒解决方案。对结果的详细分析还揭示了物流行业决策者的一些管理见解。 (C)2018 Elsevier Ltd.保留所有权利。

著录项

  • 来源
    《Computers & operations research》 |2018年第6期|139-153|共15页
  • 作者

    Hu C.; Lu J.; Liu X.; Zhang G.;

  • 作者单位

    Univ Technol Sydney, Fac Engn & Informat Technol, Decis Syst & E Serv Intelligence Lab, Ctr Artificial Intelligence, Broadway, NSW, Australia;

    Univ Technol Sydney, Fac Engn & Informat Technol, Decis Syst & E Serv Intelligence Lab, Ctr Artificial Intelligence, Broadway, NSW, Australia;

    Shanghai Jiao Tong Univ, Dept Ind Engn & Management, Shanghai, Peoples R China;

    Univ Technol Sydney, Fac Engn & Informat Technol, Decis Syst & E Serv Intelligence Lab, Ctr Artificial Intelligence, Broadway, NSW, Australia;

  • 收录信息
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

    Vehicle routing; Time windows; Uncertainty; Robust optimization; Adaptive variable neighborhood search;

    机译:车辆路径;时间窗;不确定性;稳健性优化;自适应变量邻域搜索;

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