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A Lagrangean Relaxation Approach for a Two-Stage Capacitated Facility Location Problem with Choice of Facility Size

机译:选择设施规模的两阶段容量设施位置问题的拉格朗日松弛法

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In this paper, we study a two-stage capacitated facility location problem with choice of facility size. Given a set of potential sites for plants and a set of potential sites for depots, each of the plants and the depots has several possible sizes, and a set a customers with demands, the aim of the problem is to determine the locations of the plants and the depots as well as their sizes, the product flows from the opened plants, via the opened depots to the customers under the single-sourcing constraints, so that all of the customers' demands are satisfied with the minimum sum of the fixed opening costs of the facilities, the producing costs at the plants, the handling costs at the depots, the transportation costs from the plants to the depots and the customer-depot assignment costs. A mixed integer programming model for the problem is formulated and a LaGrange an relaxation approach is proposed to achieve a lower bound and an upper bound of the problem. The performance of the LaGrange an relaxation approach is evaluated on 200 randomly generated instances. The computational results demonstrate that the LaGrange an relaxation approach is effective with the average gaps around 1.30%.
机译:在本文中,我们研究了具有两阶段容量限制的设施选址问题,其中包括设施规模的选择。给定一组可能的工厂站点和一组潜在的仓库站点,每个工厂和仓库都有几种可能的大小,并且有一组有需求的客户,问题的目的是确定工厂的位置以及仓库及其规模,产品在单一采购约束下从已开业的工厂经由已开业的仓库流向客户,因此,所有客户的需求都以固定的开业成本的最小总和来满足设施,工厂的生产成本,仓库的处理成本,从工厂到仓库的运输成本以及客户到仓库的分配成本。提出了针对该问题的混合整数规划模型,并提出了LaGrange松弛方法以实现问题的下界和上限。 LaGrange松弛方法的性能在200个随机生成的实例上进行了评估。计算结果表明,LaGrange松弛方法有效,平均间隙约为1.30%。

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