核主成分分析
可解释性
核(代数)
计算机科学
故障检测与隔离
主成分回归
主成分分析
人工智能
非线性系统
偏最小二乘回归
模式识别(心理学)
核方法
克里金
典型相关
数据挖掘
核回归
高斯过程
机器学习
数学
高斯分布
回归
支持向量机
统计
物理
组合数学
量子力学
执行机构
作者
Guang Wang,Jianguo Yang,Yuntao Qian,Jingsong Han,Jianfang Jiao
出处
期刊:IEEE Transactions on Industrial Informatics
[Institute of Electrical and Electronics Engineers]
日期:2023-05-01
卷期号:19 (5): 6492-6501
被引量:6
标识
DOI:10.1109/tii.2022.3204555
摘要
This work concerns the issue of quality-related fault detection and diagnosis (QrFDD) for nonlinear process monitoring. A kernel principal component analysis (KPCA)-based canonical correlation analysis (CCA) model is proposed in this article. First, KPCA is utilized to extract the kernel principal components (KPCs) of original variables data to eliminate nonlinear coupling among the variables. Then, the KPCs and output are used for CCA modeling, which not only avoids the complex decomposition of kernel CCA but also maintains high interpretability. Afterwards, under the premise of Gaussian kernel, a proportional relationship between process variables sample and kernel sample is introduced, on the basis of which, the linear regression model between process and quality variables is established. Based on the coefficient matrix of the regression model, a nonlinear QrFDD method is finally implemented which has both the data processing capability of nonlinear methods and the form of linear methods. Therefore, it significantly outperforms existing kernel-based CCA methods in terms of algorithmic complexity and interpretability, which is demonstrated by the simulation results of the Tennessee Eastman chemical process.
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