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辛林威:连续检查失销库存模型的1.79-近似算法

发布日期:2020-04-15

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【主讲】辛林威,美国芝加哥大学Booth商学院助理教授

【主题】连续检查失销库存模型的1.79-近似算法

【时间】2020年4月15日(周三)上午 10:00am – 11:30am

【地点】线上:zoom软件,会议ID: 108 545 090

【语言】英文

【主办】管理科学与工程系

【简历】辛林威教授简历

辛林威博士是美国芝加哥大学Booth商学院助理教授(运营管理方向)。主要研究方向包括:库存管理,供应链管理,收益管理,不确定性优化,数据驱动的智能决策。他的学术研究获得过的荣誉包括:INFORMS应用概率学会颁发的最佳论文奖(2019),INFORMS George E. Nicholson最佳学生论文奖(2015),INFORMS最佳青年学者论文奖第二名(2015),INFORMS生产与服务运作管理最佳学生论文入围奖(2014),华人学者管理科学与工程协会颁发的最佳论文奖(2017)。他还获得过美国国家自然科学基金赞助的33万美元项目。他的研究成果发表在《Operations Research》,《Management Science》等学术期刊上。他曾经就职于沃尔玛全球电子商务研究中心及IBM Watson研究中心,与业界的研究合作包括:沃尔玛全球电子商务,阿里巴巴集团。

【Speaker】Linwei Xin, Assistant Professor, University of Chicago Booth School of Business.

【Topic】A 1.79-approximation algorithm for a continuous review lost-sales inventory model

【Time】Wednesday, April 15, 2020, 10:00am – 11:30am

【Venue】Online: zoom, Meeting ID: 108 545 090

【Language】English

【Organizer】Department of Management Science and Engineering

【Abstract】

Single-sourcing lost-sales inventory systems with lead times are notoriously difficult to optimize. Recent numerical experiments have suggested that a so-called capped base-stock policy demonstrates superior performance compared with existing heuristics. However, the superior performance lacks of a theoretical foundation (in the stochastic setting) and why such policies generally perform so well remains a major open question. In this paper, we provide a theoretical foundation for this phenomenon. In a continuous review lost-sales inventory model with lead times and Poisson demand, we prove that this policy has a worst-case performance guarantee of 1.79 by conducting an asymptotic analysis under large penalty cost and lead time following Reiman (2004). This result provides a deeper understanding of the superior numerical performance of capped base-stock policies, and presents a new approach to proving worst-case performance guarantees of simple policies in notoriously hard inventory problems. Finally, we will talk about the extension to a more complex dual-sourcing model.

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