基于价值的预防性维修方案贝叶斯优化

J. Cluever, T. Esselman, S. Harvey
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引用次数: 0

摘要

EPRI预防性维护基础数据库(PMBD)已成为行业标准,用于开发,验证或检查通用电厂设备维护策略的定制更改的影响。PMBD提供了故障模式和发生频率的指示。最近来自PMBD用户的反馈清楚地表明,包括一个“成本模块”来处理PMBD数据将是PMBD计划的一个有用的补充,并允许用户查看与替代定制维护策略相关的成本影响。本文提出了一种将从PMBD中提取的维修信息与成本估算和专家提供的额外可靠性数据合并的方法,以估计维修成本分布。额外的专家信息包括缺失的数据和PM类型:监测、降低磨损率(例如换油)或恢复寿命(例如翻新)。成本分布通过蒙特卡罗模拟计算,并依赖于当前考虑的PM计划。通过改变各种PM频率对PM平均成本进行贝叶斯优化,实现PM计划的基于值的优化。贝叶斯优化算法利用高斯过程回归(GPR)迭代拟合非参数元模型到有噪声的目标函数。作为探地雷达的一部分,需要拟合一个协方差函数来描述目标成本函数的空间相关性或平滑性。带有协方差函数的元模型也有效地为优化提供了内置的灵敏度分析。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Value-Based Bayesian Optimization of Preventive Maintenance Programs
The EPRI Preventive Maintenance Basis Database (PMBD) has become a standard in the industry to develop, validate, or examine the impact of custom changes to maintenance strategies for common power plant equipment. The PMBD provides failure modes and an indication of frequency of occurrence. Recent feedback from PMBD users has made it clear that including a “Cost Module” to work with PMBD data would be a useful addition to the PMBD program and allow users to view the cost impacts associated with alternate custom maintenance strategies. This paper presents a methodology for the merging of maintenance information extracted from PMBD with cost estimates and additional expert-provided reliability data to estimate a maintenance cost distribution. Additional expert information includes missing data and PM type: monitoring, wear-rate reducing (e.g. oil change), or life-restoring (e.g. refurbishment). The cost distribution is calculated via Monte Carlo simulation and is dependent on the PM plan currently considered. Value-based optimization of the PM plan is performed through Bayesian optimization of the mean PM cost by varying the various PM frequencies. Bayesian optimization iteratively uses Gaussian Process Regression (GPR) to fit a non-parametric meta-model to a noisy objective function. As a part of GPR it is necessary to fit a covariance function that describes the spatial correlation or smoothness of the objective cost function. The meta-model with the covariance function effectively produces a built-in sensitivity analysis for the optimization as well.
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