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An improved Lagrangian relaxation-based heuristic for a joint location-inventory problem

机译:改进的基于拉格朗日松弛的启发式方法,用于联合定位库存问题

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We consider a multi-echelon joint inventory-location (MA) problem that makes location, order assignment, and inventory decisions simultaneously. The model deals with the distribution of a single commodity from a single manufacturer to a set of retailers through a set of sites where distribution centers can be located. The retailers face deterministic demand and hold working inventory. The distribution centers order a single commodity from the manufacturer at regular intervals and distribute the product to the retailers. The distribution centers also hold working inventory representing product that has been ordered from the manufacturer but has not been yet requested by any of the retailers. Lateral supply among the distribution centers is not allowed. The problem is formulated as a nonlinear mixed-integer program, which is shown to be NP-hard. This problem has recently attracted attention, and a number of different solution approaches have been proposed to solve it. In this paper, we present a Lagrangian relaxation-based heuristic that is capable of efficiently solving large-size instances of the problem. A computational study demonstrates that our heuristic solution procedure is efficient and yields optimal or near-optimal solutions. (C) 2014 Elsevier Ltd. All rights reserved.
机译:我们考虑一个多级联合库存位置(MA)问题,该问题可以同时进行位置,订单分配和库存决策。该模型处理的是通过可在其中设有分销中心的一组地点将单个商品从单个制造商分配到一组零售商的情况。零售商面临确定性需求并持有工作库存。配送中心定期从制造商处订购一种商品,然后将产品分发给零售商。配送中心还保存代表制造商已订购但尚未被任何零售商要求的产品的工作库存。不允许在配送中心之间横向供应。该问题被公式化为非线性混合整数程序,该程序证明是NP难的。这个问题最近引起了人们的注意,并且已经提出了许多不同的解决方法来解决它。在本文中,我们提出了一种基于拉格朗日松弛法的启发式方法,该方法能够有效解决问题的大型实例。一项计算研究表明,我们的启发式求解过程是有效的,并且可以产生最优或接近最优的解决方案。 (C)2014 Elsevier Ltd.保留所有权利。

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