离群值
稳健主成分分析
计算机科学
异常检测
主成分分析
数据挖掘
过程(计算)
模式识别(心理学)
恒虚警率
人工智能
基质(化学分析)
故障检测与隔离
假警报
稀疏矩阵
材料科学
执行机构
复合材料
操作系统
物理
量子力学
高斯分布
作者
Zhijiang Lou,Youqing Wang,Shan Lu,Pei Sun
标识
DOI:10.1021/acs.iecr.0c06038
摘要
Outliers may cause model deviation and then affect the monitoring performance and hence it is a challenging problem for process monitoring. The robust principal component analysis (RPCA) approach, which describes outlier components with a sparse matrix and identifies these components using the sparse matrix recovery approach, is the most commonly used method to solve the model deviation problems caused by outliers. However, because the existing mathematical tools can only obtain a nonsparse matrix with small element values, RPCA performs poorly during process monitoring. In this paper, we propose a novel robust PCA scheme called moment-based RPCA (MRPCA). In the offline training stage, MRPCA adopts a novel outlier selection mechanism based on the difference between the higher-order and second-order central moments to select outlier samples; in the online monitoring stage, MRPCA adopts an outlier detection mechanism to distinguish outliers from fault data. Using the aforementioned mechanisms, MRPCA achieves high fault detection and low false alarm rates in tests of a numerical model and the Tennessee Eastman process.
科研通智能强力驱动
Strongly Powered by AbleSci AI