2000
DOI: 10.1016/s0959-1524(00)00022-6
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Recursive PCA for adaptive process monitoring

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Cited by 736 publications
(412 citation statements)
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“…The monitoring frequency is adapted based on the detected changes. A similar approach was proposed for adaptive process monitoring [24] as well.…”
Section: Chapter V Related Workmentioning
confidence: 99%
“…The monitoring frequency is adapted based on the detected changes. A similar approach was proposed for adaptive process monitoring [24] as well.…”
Section: Chapter V Related Workmentioning
confidence: 99%
“…The time-varying characteristics of WWTPs include their mean, variance, and correlation among their measurements (Rosen and Lennox, 2001). When a time-invariant PCA model is used to monitor processes with time-varying behaviors, false alarms often result, significantly compromising the reliability of the monitoring system (Li et al, 2000).…”
Section: Adaptive Mpcamentioning
confidence: 99%
“…However, the cross-validation approach that was used for the MPCA model indicated is not suitable, because old data are not representative for the current process. Therefore, the number of significant principal components is calculated recursively using the cumulative percent variance (CPV) method (Li et al, 2000). The CPV is a measure of the percent variance captured by the first R principal components: where the l represents the eigenvalues of X and V ‫ס‬ EE T /(I − 1).…”
Section: Adaptive Mpcamentioning
confidence: 99%
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“…The T 2 statistic measures the variation of principal components, and the Q statistic measures the variation of nonprincipal components. Later on, many improvements have been studied, such as the multiway PCA for batch processes (Nomikos and MacGregor, 1994), dynamic PCA introducing dynamic behavior into the PCA model (Ku et al, 1995), multiscale PCA based on wavelet analysis (Bakshi, 1998), recursive PCA (Li et al, 2000), dynamic PCA for batch monitoring with time-lagged windows (Chen and Liu, 2002), kernel PCA for nonlinear process monitoring (Cho et al, 2005;Lee et al, 2004;Schölkopf et al, 1998), and Robust multiscale PCA (Wang and Romagnoli, 2005). Qin (2003) reviewed several fault detection indices associated with T 2 statistic and Q statistic and compared the reconstruction-based approach and the contribution-based approach with simulation and industrial examples.…”
Section: Introductionmentioning
confidence: 99%