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Grouping genetic algorithms for a bi-objective inventory routing problem

机译:用于双目标库存路由问题的遗传算法分组

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Inventory routing problems (IRPs) is one of the versions of vehicle routing problems (VRPs), which retains the attention of the researchers. The main idea is to coordinate the distribution plan with the inventory management in a same model. The problem studied is to determine the multi-tours of a homogeneous fleet of vehicles covering a set of sales-points and minimising the distribution and inventory cost per hour. Of course no stock-outs are acceptable at the sales-points. In this paper, we analyse this problem like a bi-objective inventory routing problem in which the transportation cost and the delivery cost are considered separately. Two approaches are proposed to approximate the Pareto front of this bi-objective problem. Both methods are an adaptation of the hybrid grouping genetic algorithm (HGGA) that we proposed for the single objective problem in which a grouping genetic algorithm is combined with a local search. Computational experiments are reported using eight instances for four groups: (25, 50,100 and 200 sales points).
机译:库存路径问题(IRP)是车辆路径问题(VRP)的一种版本,引起了研究人员的关注。主要思想是在同一模型中协调分配计划和库存管理。研究的问题是确定涵盖一组销售点的同类车辆的多次行程,并最大程度地降低每小时的分销和库存成本。当然,在销售点不存在缺货的情况。在本文中,我们像双目标库存路由问题那样分析此问题,其中分别考虑了运输成本和交付成本。提出了两种方法来近似该双目标问题的帕累托前沿。这两种方法都是我们针对混合目标遗传算法(HGGA)提出的,我们针对单个目标问题提出了此算法,其中,目标遗传算法与局部搜索相结合。报告了使用四个组的八个实例进行的计算实验:(25、50,100和200个销售点)。

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