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Branch and price for the vehicle routing problem with discrete split deliveries and time windows

机译:具有离散拆分交货和时间窗口的车辆路径问题的分支和价格

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摘要

The Discrete Split Delivery Vehicle Routing Problem with Time Windows (DSDVRPTW) consists of designing the optimal set of routes to serve, at least cost, a given set of customers while respecting constraints on vehicles' capacity and customer time windows. Each customer can be visited by more than one vehicle since each customer's demand, discretized in items, can be split in orders, i.e., feasible combinations of items. In this work, we model the DSDVRPTW assuming that all feasible orders are known in advance. Remarkably, service time at customer's location depends on the delivered combination of items, which is a modeling feature rarely found in literature. We present a flow-based mixed integer program for the DSDVRPTW, we reformulate it via Dantzig-Wolfe and we apply column generation. The proposed branch-and-price algorithm largely outperforms a commercial solver, as shown by computational experiments on Solomon-based instances. A comparison in terms of complexity between constant service time vs delivery-dependent service time is presented and potential savings are discussed.
机译:带时间窗的离散分离式配送车辆路线问题(DSDVRPTW)包括设计最佳路线集,以服务给定的一组顾客(至少是成本),同时要考虑对车辆容量和顾客时间窗的限制。每个客户可以用多辆车拜访,因为每个客户的需求(按项目离散)可以按订单进行拆分,即可行的项目组合。在这项工作中,我们对DSDVRPTW进行建模,并假设所有可行的订单都已事先知道。值得注意的是,客户所在地的服务时间取决于所交付物品的组合,这是文献中很少见的建模功能。我们为DSDVRPTW提供了一个基于流的混合整数程序,我们通过Dantzig-Wolfe对其进行了重新格式化,并应用了列生成。所提出的分支价格算法在很大程度上优于商用求解器,如基于所罗门实例的计算实验所示。给出了恒定服务时间与交付相关服务时间之间的复杂性方面的比较,并讨论了潜在的节省。

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