贝叶斯库存控制:通过探索加速需求学习

IF 0.7 4区 管理学 Q3 Engineering Military Operations Research Pub Date : 2023-05-10 DOI:10.1287/opre.2023.2467
Ya-Tang Chuang, Michael Jong Kim
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引用次数: 0

摘要

在贝叶斯报贩问题中,已知最优决策总是大于或等于近视眼决策。因此,最优决策可以表示为短视决策加上非负的“探索推动”的总和。在《贝叶斯库存控制:通过探索提升加速需求学习》一书中,Chuang和Kim根据不确定性的基本统计度量来描述探索提升的形式。这一特征清晰地表达了统计学习和库存控制共同优化的方式;当存在高度参数不确定性时,库存水平将被提升,从而更有可能观察到更多的销售数据,从而更快地解决统计不确定性,而随着参数不确定性的解决,探索的提升将被降低。
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Bayesian Inventory Control: Accelerated Demand Learning via Exploration Boosts
In the Bayesian newsvendor problem, it is known that the optimal decision is always greater than or equal to the myopic decision. As a result, the optimal decision can be expressed as the sum of the myopic decision plus a nonnegative “exploration boost.” In “Bayesian Inventory Control: Accelerated Demand Learning via Exploration Boosts,” Chuang and Kim characterize the form of the exploration boost in terms of basic statistical measures of uncertainty. This characterization expresses in clear terms the way in which the statistical learning and inventory control are jointly optimized; when there is a high degree of parameter uncertainty, inventory levels are boosted to induce a higher chance of observing more sales data to more quickly resolve statistical uncertainty, and as parameter uncertainty resolves, the exploration boost is reduced.
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来源期刊
Military Operations Research
Military Operations Research 管理科学-运筹学与管理科学
CiteScore
1.00
自引率
0.00%
发文量
0
审稿时长
>12 weeks
期刊介绍: Military Operations Research is a peer-reviewed journal of high academic quality. The Journal publishes articles that describe operations research (OR) methodologies and theories used in key military and national security applications. Of particular interest are papers that present: Case studies showing innovative OR applications Apply OR to major policy issues Introduce interesting new problems areas Highlight education issues Document the history of military and national security OR.
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