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Two memetic algorithms for heterogeneous fleet vehicle routing problems

机译:异构车队车辆路径问题的两种模因算法

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The vehicle routing problem (VRP) plays an important role in the distribution step of supply chains. From a depot with identical vehicles of limited capacity, it consists in determining a set of vehicle trips of minimum total length, to satisfy the demands of a set of customers. In general, the number of vehicles used is a decision variable. The heterogeneous fleet VRP (HFVRP or HVRP) is a natural generalization with several vehicle types, each type being defined by a capacity, a fixed cost, a cost per distance unit and a number of vehicles available. The vehicle fleet mix problem (VFMP) is a variant with an unlimited number of vehicles per type. This paper presents two memetic algorithms (genetic algorithms hybridized with a local search) able to solve both the VFMP and the HVRP. They are based on chromosomes encoded as giant tours, without trip delimiters, and on an optimal evaluation procedure which splits these tours into feasible trips and assigns vehicles to them. The second algorithm uses a distance measure in solution space to diversify the search. Numerical tests on standard VFMP and HFVRP instances show that the two methods, especially the one with distance measure, compete with published metaheuristics and improve several best-known solutions.
机译:车辆路径问题(VRP)在供应链的分配步骤中起着重要作用。从具有有限容量的相同车辆的仓库中,它确定一组总长度最小的车辆行程,以满足一组客户的需求。通常,使用的车辆数量是一个决策变量。异构车队VRP(HFVRP或HVRP)是几种车辆类型的自然概括,每种类型由容量,固定成本,每距离单位的成本和可用车辆的数量定义。车队混合问题(VFMP)是一种变体,每种类型的车辆数量不受限制。本文提出了两种能够同时解决VFMP和HVRP的模因算法(与本地搜索混合的遗传算法)。它们基于编码为巨型行程的染色体,没有行程分隔符,并且基于最佳评估程序,该程序将这些行程分成可行行程并为其分配车辆。第二种算法在解空间中使用距离度量来使搜索多样化。在标准VFMP和HFVRP实例上进行的数值测试表明,这两种方法,尤其是一种采用距离度量的方法,可以与已发布的元启发法相竞争,并改进了几种最著名的解决方案。

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