Metamodel-Based Quantile Estimation for Hedging Control of Manufacturing Systems

Giulia Pedrielli, R. Barton
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引用次数: 1

Abstract

Hedging-based control policies release a job into the system so that the probability of a job completing by its deadline is acceptable; job release decisions are based on quantile estimates of the job lead times. In multistage systems, these quantiles cannot be calculated analytically. In such cases, simulation can provide useful estimates, but computing a simulation-based quantile at the time of a job release decision is impractical. We explore a metamodeling approach based on efficient experiment design that can allow, after an offline learning phase, a metamodel estimate for the state-dependent lead time quantile. This allows for real time control if the metamodel is accurate, and computationally fast. In preliminary testing of a three-stage production system we find high accuracy for quadratic and cubic regression metamodels. These preliminary findings suggest that there is potential for metamodel-based hedging policies for real time control of manufacturing systems.
基于元模型的制造系统对冲控制分位数估计
基于套期保值的控制策略将作业释放到系统中,使作业在截止日期前完成的概率是可接受的;作业发布决策是基于作业前置时间的分位数估计。在多级系统中,这些分位数不能解析计算。在这种情况下,模拟可以提供有用的估计,但是在作业释放决策时计算基于模拟的分位数是不切实际的。我们探索了一种基于高效实验设计的元建模方法,该方法可以允许在离线学习阶段之后,对状态相关的前置时间分位数进行元模型估计。如果元模型是准确的,并且计算速度快,这就允许进行实时控制。在一个三阶段生产系统的初步测试中,我们发现二次元模型和三次回归元模型具有较高的精度。这些初步研究结果表明,基于元模型的对冲策略有可能用于制造系统的实时控制。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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