主成分分析
偏最小二乘回归
正交基
算法
故障检测与隔离
子空间拓扑
线性子空间
多元统计
计算机科学
数学
典型相关
数据挖掘
模式识别(心理学)
人工智能
统计
几何学
执行机构
物理
量子力学
作者
Zhijiang Lou,Youqing Wang,Yabin Si,Shan Lu
出处
期刊:Automatica
[Elsevier BV]
日期:2022-02-03
卷期号:138: 110148-110148
被引量:72
标识
DOI:10.1016/j.automatica.2021.110148
摘要
Partial least squares (PLS) and canonical correlation analysis (CCA) are two most popular key performance indicators (KPI) monitoring algorithms, which have shortcomings in dealing with the KPI-related information leakage problem, the model identification problem, the component selection problem, and the process hypothesis problem. To overcome these shortcomings, this study proposes a new multivariate statistics-based process monitoring (MSPM) method called the orthonormal subspace analysis (OSA) method. OSA divides process data and KPI data into three orthonormal subspaces through an analytic solution. Hence, OSA not only can detect a fault but also can judge whether the fault is KPI-related or KPI-unrelated. OSA is always effective irrespective of the availability of the KPI variables in the online monitoring stage. In OSA, the cumulative percent variance (CPV) method is adopted for principal component selection. In brief, OSA is a more effective method than PLS and CCA, and it achieves superior performance in fault detection and classification.
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