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Replenishment Policies for Multi-Product Stochastic Inventory Systems with Correlated Demand and Joint-Replenishment Costs

机译:具有相关需求和联合补货成本的多产品随机库存系统的补货策略

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摘要

This study analyzes optimal replenishment policies that minimize expected discounted cost of multi-product stochastic inventory systems. The distinguishing feature of the multi-product inventory system that we analyze is the existence of correlated demand and joint-replenishment costs across multiple products. Our objective is to understand the structure of the optimal policy and use this structure to construct a heuristic method that can solve problems set in real-world sizes/dimensions. Using an MDP formulation we first compute the optimal policy. The optimal policy can only be computed for problems with a small number of product types due to the curse of dimensionality. Hence, using the insight gained from the optimal policy, we propose a class of policies that captures the impact of demand correlation on the structure of the optimal policy. We call this class (s,c,d,S)-policies, and also develop an algorithm to compute good policies in this class, for large multi-product problems. Finally using an exhaustive set of computational examples we show that policies in this class very closely approximate the optimal policy and can outperform policies analyzed in prior literature which assume independent demand. We have also included examples that illustrate performance under the average cost objective.
机译:这项研究分析了最佳补货策略,该策略最大程度地减少了多产品随机库存系统的预期折现成本。我们分析的多产品库存系统的显着特征是跨多个产品存在相关的需求和联合补货成本。我们的目标是了解最佳策略的结构,并使用该结构来构造一种启发式方法,以解决现实世界中的尺寸/尺寸问题。我们首先使用MDP公式来计算最佳策略。由于维数的诅咒,只能针对具有少量产品类型的问题计算最佳策略。因此,利用从最优策略中获得的见识,我们提出了一类策略,该策略可以捕获需求关联对最优策略结构的影响。我们称此类为(s,c,d,S)策略,并且针对大型多产品问题,还开发了一种算法来计算此类中的良好策略。最后,使用一组详尽的计算示例,我们表明,此类中的策略非常接近最佳策略,并且可以胜过假定独立需求的现有文献中分析过的策略。我们还提供了一些示例来说明平均成本目标下的效果。

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