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A multi-shift vehicle routing problem with windows and cycle times

机译:具有窗口和周期时间的多班车辆路径问题

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In many applications of the vehicle routing problem with time windows (VRPTW), goods must be picked up within desired time frames. In addition, they have some limitations on their arrival time to the central depot. In this paper, we present a new version of VRPTW that minimizes the total cycle time of the goods. In order to meet the time windows and also minimize the cycle time, the courier's schedule is allowed to vary. An algorithm, named VeRSA, is proposed to solve this problem. VeRSA employs concepts of scheduling theorems and algorithms to determine feasible routes and schedules of the available couriers. We prove a theoretical lower bound that provides a useful bound on the optimality gap. We also conduct a set of numerical experiments. VeRSA obtains a feasible solution faster than solving the MIP. The optimality gap using our proposed lower bound is smaller than the gap found with the standard LP relaxation.
机译:在带有时间窗(VRPTW)的车辆路径问题的许多应用中,必须在所需的时间范围内提取货物。此外,他们在到达中央仓库的时间上有一些限制。在本文中,我们提出了一个新版本的VRPTW,该版本最大程度地缩短了商品的总循环时间。为了满足时间窗口并最大程度地缩短周期时间,可以更改快递员的时间表。提出了一种名为VeRSA的算法来解决此问题。 VeRSA使用调度定理和算法的概念来确定可用快递公司的可行路线和调度。我们证明了理论上的下界,它为最优缺口提供了有用的界限。我们还进行了一组数值实验。 VeRSA比解决MIP更快地获得了可行的解决方案。使用我们建议的下限的最佳差距小于标准LP松弛的差距。

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