故障检测与隔离
随机变量
计算机科学
核密度估计
核(代数)
典型相关
乘法函数
控制限值
过程(计算)
高斯过程
数据挖掘
高斯分布
控制理论(社会学)
数学
人工智能
统计
随机变量
控制图
操作系统
控制(管理)
组合数学
量子力学
数学分析
物理
估计员
执行机构
作者
Karl Ezra Pilario,Yi Cao
标识
DOI:10.1109/tii.2018.2810822
摘要
Early detection of incipient faults in industrial processes is increasingly becoming important, as these faults can slowly develop into serious abnormal events, an emergency situation, or even failure of critical equipment. Multivariate statistical process monitoring methods are currently established for abrupt fault detection. Among these, canonical variate analysis (CVA) was proven to be effective for dynamic process monitoring. However, the traditional CVA indices may not be sensitive enough for incipient faults. In this work, an extension of CVA, called the canonical variate dissimilarity analysis (CVDA), is proposed for process incipient fault detection in nonlinear dynamic processes under varying operating conditions. To handle non-Gaussian distributed data, kernel density estimation was used for computing detection limits. A CVA dissimilarity-based index has been demonstrated to outperform traditional CVA indices and other dissimilarity-based indices, namely DISSIM, RDTCSA, and GCCA, in terms of sensitivity when tested on slowly developing multiplicative and additive faults in a CSTR under closed-loop control and varying operating conditions.
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