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Single-Product Assemble-to-Order Systems with Exogenous Lead Times 具有外生前置时间的单产品按订单组装系统
IF 2.7 3区 管理学 Q2 Decision Sciences Pub Date : 2024-02-21 DOI: 10.1287/opre.2009.0365
Alp Muharremoglu, Nan Yang, Xin Geng
Operations Research, Ahead of Print.
运筹学》,印刷版前。
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引用次数: 0
When Does the Gittins Policy Have Asymptotically Optimal Response Time Tail in the M/G/1? 在 M/G/1 中,吉廷斯政策何时具有渐进最优响应时间尾?
IF 2.7 3区 管理学 Q2 Decision Sciences Pub Date : 2024-02-19 DOI: 10.1287/opre.2022.0038
Ziv Scully, Lucas van Kreveld
Operations Research, Ahead of Print.
运筹学》,印刷版前。
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引用次数: 0
Data-Driven Compositional Optimization in Misspecified Regimes 数据驱动的错构优化
IF 2.7 3区 管理学 Q2 Decision Sciences Pub Date : 2024-02-16 DOI: 10.1287/opre.2021.0295
Shuoguang Yang, Ethan X. Fang, Uday V. Shanbhag
Operations Research, Ahead of Print.
运筹学》,印刷版前。
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引用次数: 0
An Exact Solution to Wordle Wordle 的精确解决方案
IF 2.7 3区 管理学 Q2 Decision Sciences Pub Date : 2024-02-13 DOI: 10.1287/opre.2022.0434
Dimitris Bertsimas, Alex Paskov
Optimal Strategies for Wordle and its Variants Motivated by the recent, explosive popularity of Wordle and a suite of suboptimal attempts to solve the game, “An Exact Solution to Wordle,” by Dimitris Bertsimas and Alex Paskov, proposes a new and scalable framework to exactly solve Wordle and any of its variants. Namely through modeling the game as a finite-state Markov decision process and deriving several theoretical and computational speed-ups, Bertsimas and Paskov outline an algorithm to solve the game. Ultimately, they find that “SALET” is the best starting word and that the best strategy solves the game in 3.42 moves in expectation. Results and analysis are also extended for recent variants and settings, such as Wordle Hard Mode or optimizing against a worst-case situation.
Wordle及其变体的最优策略 Dimitris Bertsimas和Alex Paskov的《Wordle的精确解》一书,是受最近Wordle的爆炸式流行和一系列解决该游戏的次优尝试的启发,提出了一个新的可扩展框架,以精确解决Wordle及其任何变体。Bertsimas 和 Paskov 将游戏建模为有限状态马尔可夫决策过程,并推导出几种理论和计算速度提升方法,从而概述了一种解决游戏的算法。最终,他们发现 "SALET "是最佳起始词,而且最佳策略在 3.42 步内就能解决对局。结果和分析还针对最近的变体和设置进行了扩展,例如 Wordle Hard 模式或针对最坏情况进行优化。
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引用次数: 0
An Exact Solution to Wordle Wordle 的精确解决方案
IF 2.7 3区 管理学 Q2 Decision Sciences Pub Date : 2024-02-13 DOI: 10.1287/opre.2022.0434
Dimitris Bertsimas, Alex Paskov
Optimal Strategies for Wordle and its Variants Motivated by the recent, explosive popularity of Wordle and a suite of suboptimal attempts to solve the game, “An Exact Solution to Wordle,” by Dimitris Bertsimas and Alex Paskov, proposes a new and scalable framework to exactly solve Wordle and any of its variants. Namely through modeling the game as a finite-state Markov decision process and deriving several theoretical and computational speed-ups, Bertsimas and Paskov outline an algorithm to solve the game. Ultimately, they find that “SALET” is the best starting word and that the best strategy solves the game in 3.42 moves in expectation. Results and analysis are also extended for recent variants and settings, such as Wordle Hard Mode or optimizing against a worst-case situation.
Wordle及其变体的最优策略 Dimitris Bertsimas和Alex Paskov的《Wordle的精确解》一书,是受最近Wordle的爆炸式流行和一系列解决该游戏的次优尝试的启发,提出了一个新的可扩展框架,以精确解决Wordle及其任何变体。Bertsimas 和 Paskov 将游戏建模为有限状态马尔可夫决策过程,并推导出几种理论和计算速度提升方法,从而概述了一种解决游戏的算法。最终,他们发现 "SALET "是最佳起始词,而且最佳策略在 3.42 步内就能解决对局。结果和分析还针对最近的变体和设置进行了扩展,例如 Wordle Hard 模式或针对最坏情况进行优化。
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引用次数: 0
Column-Randomized Linear Programs: Performance Guarantees and Applications 列随机线性规划:性能保证与应用
IF 2.7 3区 管理学 Q2 Decision Sciences Pub Date : 2024-02-13 DOI: 10.1287/opre.2020.0494
Yi-Chun Akchen, Velibor V. Mišić
Operations Research, Ahead of Print.
运筹学》,印刷版前。
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引用次数: 0
A Pareto Dominance Principle for Data-Driven Optimization 数据驱动优化的帕累托优势原则
IF 2.7 3区 管理学 Q2 Decision Sciences Pub Date : 2024-01-19 DOI: 10.1287/opre.2021.0609
Tobias Sutter, Bart P. G. Van Parys, Daniel Kuhn
Operations Research, Ahead of Print.
运筹学》,印刷版前。
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引用次数: 0
Selling Quality-Differentiated Products in a Markovian Market with Unknown Transition Probabilities 在具有未知过渡概率的马尔可夫市场中销售有质量差异的产品
IF 2.7 3区 管理学 Q2 Decision Sciences Pub Date : 2024-01-12 DOI: 10.1287/opre.2022.0316
N. Bora Keskin, Meng Li
Operations Research, Ahead of Print.
运筹学》,印刷版前。
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引用次数: 0
A Dynamic Model for Managing Volunteer Engagement 管理志愿者参与的动态模型
IF 2.7 3区 管理学 Q2 Decision Sciences Pub Date : 2024-01-08 DOI: 10.1287/opre.2021.0419
Baris Ata, Mustafa H. Tongarlak, Deishin Lee, Joy Field
Operations Research, Ahead of Print.
运筹学》,印刷版前。
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引用次数: 0
Quality Selection in Two-Sided Markets: A Constrained Price Discrimination Approach 双面市场中的质量选择:受限价格歧视法
IF 2.7 3区 管理学 Q2 Decision Sciences Pub Date : 2024-01-05 DOI: 10.1287/opre.2020.0754
Bar Light, Ramesh Johari, Gabriel Weintraub
Operations Research, Ahead of Print.
运筹学》,印刷版前。
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引用次数: 0
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