An Online Learning Approach to Dynamic Pricing and Capacity Sizing in Service Systems

IF 0.7 4区 管理学 Q3 Engineering
Xinyun Chen, Yunan Liu, Guiyu Hong
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引用次数: 16

Abstract

Online Learning in Queueing Systems Most queueing models have no analytic solutions, so previous research often resorts to heavy-traffic analysis for performance analysis and optimization, which requires the system scale (e.g., arrival and service rate) to grow to infinity. In “An Online Learning Approach to Dynamic Pricing and Capacity Sizing in Service Systems,” X. Chen, Y. Liu, and G. Hong develop a new “scale-free” online learning framework designed for optimizing a queueing system, called gradient-based online learning in queue (GOLiQ). GOLiQ prescribes an efficient procedure to obtain improved decisions in successive cycles using newly collected queueing data (e.g., arrival counts, waiting times, and busy times). Besides its robustness in the system scale, GOLiQ is advantageous when focusing on performance optimization in the long run because its data-driven nature enables it to constantly produce improved solutions which will eventually reach optimality. Effectiveness of GOLiQ is substantiated by theoretical regret analysis (with a logarithmic regret bound) and simulation experiments.
服务系统中动态定价和容量评估的在线学习方法
大多数排队模型没有解析解,因此以往的研究往往采用大流量分析来进行性能分析和优化,这需要系统规模(如到达率和服务率)增长到无穷大。在“服务系统中动态定价和容量大小的在线学习方法”一文中,陈晓霞、刘毅和洪国开发了一种新的“无标度”在线学习框架,用于优化排队系统,称为基于梯度的队列在线学习(GOLiQ)。GOLiQ规定了一个有效的过程,使用新收集的排队数据(例如,到达计数、等待时间和繁忙时间)在连续的周期中获得改进的决策。除了在系统规模上的鲁棒性之外,GOLiQ在长期关注性能优化时也具有优势,因为它的数据驱动特性使其能够不断生成改进的解决方案,最终达到最优性。理论后悔分析(带有对数后悔界)和仿真实验验证了GOLiQ算法的有效性。
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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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