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Heuristic approaches for a two-echelon constrained joint replenishment and delivery problem

机译:求解两级约束联合补货和交付问题的启发式方法

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This paper addresses the optimization of the total cost for an inventory and distribution system which consists of a Distribution Center (DC), multiple retailers, and multiple items. The problem known as constrained 1-ware-house, N-Retailers, with multiple item inventory systems (C-OWNRMI), additionally considers budgetary and storage capacity constraints. The former limits the amount of inventory that can be held at any moment at the DC. Similarly, capacity constraints at retailers' facilities restrict the number of items which may be delivered and stored at each retailer location. Although several authors have proposed various approaches for solving the problem in a multi-item scenario, they often consider only one item to be sold and delivered by each retailer. This study, in contrast, considers multiple items to be sold and delivered by all retailers. Further, herein, orders are placed in a coordinated manner. The main objective of this research was to identify cost-efficient solutions for the inventory system under study. With this goal, we proposed a hybrid mat-heuristic that combines the search strategy and mixed-integer programming. Furthermore, a memetic algorithm (MA) is introduced, which includes a local search operator that exploits certain mathematical properties derived from the problem. The results suggest that both approaches are appropriate for resolution of this problem. However, the hybrid method often leads to better quality solutions than those obtained with the memetic algorithm.
机译:本文讨论了由分销中心(DC),多个零售商和多个项目组成的库存和分销系统的总成本的优化。带有多个物料清单系统(C-OWNRMI)的受限制的1仓库N零售商这个问题还考虑了预算和存储容量的限制。前者限制了DC随时可以保留的库存量。同样,零售商设施的容量限制也限制了可以在每个零售商处交付和存储的物品数量。尽管有几位作者提出了多种方法来解决多项目场景中的问题,但他们通常只考虑由每个零售商出售和交付一件商品。相比之下,本研究考虑了所有零售商要出售和交付的多个物品。此外,在此,以协调的方式下订单。这项研究的主要目的是为所研究的库存系统确定具有成本效益的解决方案。为此,我们提出了一种混合mat-启发式算法,该算法结合了搜索策略和混合整数编程。此外,引入了一种模因算法(MA),其中包括一个本地搜索运算符,该运算符利用了从问题中得出的某些数学属性。结果表明,两种方法都适合解决此问题。但是,混合方法通常比用模因算法获得的解决方案质量更好。

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