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A decision support system for mean-variance analysis in multi-period inventory control

机译:期间库存控制中均方差分析的决策支持系统

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Traditionally inventory management models have focused on risk-neutral decision making with the objective of maximizing the expected rewards or minimizing costs over a specified time horizon. However, for items marked by high demand volatility such as fashion goods and technology products, this objective needs to be balanced against the risk associated with the decision. Depending on how the product performs vis-a-vis the seller's original forecast, the seller could end up with losses due to either short or surplus supply. Unfortunately, traditional models do not address this issue. Stochastic dynamic programming models have been extensively used for sequential decision making in the context of multi-period inventory management, but in the traditional way where one either minimizes costs or maximizes profits. Risk is implicitly considered by accounting for stock-out costs. Considering risk and reward simultaneously and explicitly in a stochastic dynamic setting is a cumbersome task and often difficult to implement for practical purposes, since dynamic programming is designed to optimize on one variable, not two. In this paper we develop an algorithm, Variance-Retentive Stochastic Dynamic Programming that tracks variance as well as expected reward in a stochastic dynamic programming model for inventory control. We use the mean-variance solutions in a heuristic, RiskTrackr, to construct efficient frontiers which could be an ideal decision support tool for risk-reward analysis.
机译:传统上,库存管理模型侧重于风险中性决策,目的是在指定时间范围内最大化预期收益或最小化成本。但是,对于具有高需求波动性的商品(例如时尚商品和科技产品),需要将该目标与决策相关的风险进行权衡。根据产品相对于卖方原始预测的表现,卖方可能因供应短缺或供应过剩而蒙受损失。不幸的是,传统模型无法解决此问题。随机动态规划模型已在多周期库存管理的环境中广泛用于顺序决策,但是以传统的方式,即要么使成本最小化要么使利润最大化。通过考虑缺货成本来隐式考虑风险。在随机动态环境中同时并明确地考虑风险和报酬是一项繁琐的任务,并且通常难以实际应用,因为动态编程旨在针对一个变量而不是两个变量进行优化。在本文中,我们开发了一种方差保持随机动态规划算法,该算法可在库存控制的随机动态规划模型中跟踪方差和预期报酬。我们在启发式RiskTrackr中使用均值方差解决方案来构建有效的边界,这可能是进行风险回报分析的理想决策支持工具。

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