The Vehicle Routing Problem with Split Delivery and Heterogeneous Trucks and Commodities: A Case Study

S. A. Fahmy
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引用次数: 1

Abstract

The vehicle routing problem (VRP) is that of finding the optimal routes for a number of vehicles (trucks) to serve a set of customers, with the goal of minimizing the total transportation cost. Due to the different sizes and nature of customer orders and different capacities of trucks, an order might be split onto more than one truck. The problem then becomes not only of finding the optimal routes, but further of how to divide the orders between trucks. In this paper, the VRP with split strategy, considering heterogeneous fleet and orders is approached. The problem was first formulated as a mixed integer programming model (MILP) with a total transportation cost minimization objective. Due to the complexity of the problem, a two-phase solution algorithm was further proposed to solve the problem. The algorithm first constructs the routes sequentially based on the savings function, then it employs a 2-opt algorithm to improve the routes. The algorithm was applied to solve the problem for a fast moving consumer goods (FMCG) distribution company. Results indicated that the algorithm is able to minimize the number of required trucks and satisfy all customer orders, while minimizing the transportation cost.
车辆路线问题的分离交付和异质卡车和商品:一个案例研究
车辆路线问题(vehicle routing problem, VRP)是指以使总运输成本最小化为目标,为若干车辆(卡车)找到服务于一组客户的最优路线问题。由于客户订单的大小和性质不同,卡车的容量也不同,一个订单可能会被拆分为多辆卡车。接下来的问题就不仅仅是找到最佳路线,而是如何在卡车之间分配订单。本文研究了考虑异构车队和异构订单的分割策略的VRP问题。该问题首先被表述为以总运输成本最小化为目标的混合整数规划模型(MILP)。由于问题的复杂性,进一步提出了一种两阶段求解算法来求解问题。该算法首先根据节省函数顺序构造路由,然后采用2-opt算法对路由进行改进。将该算法应用于某快速消费品配送公司的问题求解。结果表明,该算法能够在满足所有客户订单的情况下,最大限度地减少所需卡车的数量,同时使运输成本最小化。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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