Multivariate statistical process monitoring

Demands regarding production efficiency, product quality, safety levels and environment protection are continuously increasing in the process industry. The way to accomplish these demands is to introduce the more complex automatic control systems which require more process variables to be measured and more advanced measurement systems. Quality and reliable measurements of process variables are the basis for the quality process control. Process equipment failures can significantly deteriorate production process and even cause production outage, resulting in high additional costs. This paper analyzes automatic fault detection and identification of process measurement equipment, i.e. sensors. Different statistical methods can be used for this purpose in a way that continuously acquired measurements are analyzed by these methods. In this paper, PCA and ICA methods are used for relationship modelling which exists between process variables while Hotelling's (T2), I2 and Q (SPE) statistics are used for fault detection because they provide an indication of unusual variability within and outside normal process workspace. Contribution plots are used for fault identification. The algorithms for the statistical process monitoring based on PCA and ICA methods are derived and applied to the two processes of different complexity. Apart from that, their fault detection ability is mutually compared.

[1]  Aapo Hyvärinen,et al.  Fast and robust fixed-point algorithms for independent component analysis , 1999, IEEE Trans. Neural Networks.

[2]  S. Joe Qin,et al.  Subspace approach to multidimensional fault identification and reconstruction , 1998 .

[3]  Li Wang,et al.  Multivariate statistical process monitoring using an improved independent component analysis , 2010 .

[4]  Chun-Chin Hsu,et al.  Integrating independent component analysis and support vector machine for multivariate process monitoring , 2010, Comput. Ind. Eng..

[5]  Jin Hyun Park,et al.  Fault detection and identification of nonlinear processes based on kernel PCA , 2005 .

[6]  Christos Georgakis,et al.  Disturbance detection and isolation by dynamic principal component analysis , 1995 .

[7]  Bogdan Gabrys,et al.  Review of adaptation mechanisms for data-driven soft sensors , 2011, Comput. Chem. Eng..

[8]  S. Joe Qin,et al.  Multivariate process monitoring and fault diagnosis by multi-scale PCA , 2002 .

[9]  John F. MacGregor,et al.  Process monitoring and diagnosis by multiblock PLS methods , 1994 .

[10]  Weihua Li,et al.  Recursive PCA for Adaptive Process Monitoring , 1999 .

[11]  Yingwei Zhang,et al.  Enhanced statistical analysis of nonlinear processes using KPCA, KICA and SVM , 2009 .

[12]  ChangKyoo Yoo,et al.  Statistical process monitoring with independent component analysis , 2004 .

[13]  Luigi Fortuna,et al.  Soft Sensors for Monitoring and Control of Industrial Processes (Advances in Industrial Control) , 2006 .

[14]  ChangKyoo Yoo,et al.  Statistical monitoring of dynamic processes based on dynamic independent component analysis , 2004 .

[15]  Manabu Kano,et al.  Monitoring independent components for fault detection , 2003 .

[16]  Barry Lennox,et al.  Monitoring a complex refining process using multivariate statistics , 2008 .

[17]  In-Beum Lee,et al.  Fault detection and diagnosis based on modified independent component analysis , 2006 .

[18]  S. Joe Qin,et al.  Statistical process monitoring: basics and beyond , 2003 .

[19]  Claus Weihs,et al.  Variable window adaptive Kernel Principal Component Analysis for nonlinear nonstationary process monitoring , 2011, Comput. Ind. Eng..

[20]  Jyh-Cheng Jeng,et al.  Adaptive process monitoring using efficient recursive PCA and moving window PCA algorithms , 2010 .

[21]  Barry M. Wise,et al.  Adapting Multivariate Analysis for Monitoring and Modeling of Dynamic Systems , 1991 .

[22]  B. Bakshi,et al.  A common framework for the unification of neural, chemometric and statistical modeling methods , 1999 .

[23]  In-Beum Lee,et al.  Nonlinear dynamic process monitoring based on dynamic kernel PCA , 2004 .

[24]  Thomas McAvoy Intelligent "control" applications in the process industries , 2002, Annu. Rev. Control..

[25]  Chun-Chin Hsu,et al.  A novel process monitoring approach with dynamic independent component analysis , 2010 .

[26]  Donghua Zhou,et al.  Geometric properties of partial least squares for process monitoring , 2010, Autom..

[27]  Julian Morris,et al.  Nonlinear multiscale modelling for fault detection and identification , 2008 .

[28]  Chi Ma,et al.  Fault diagnosis of nonlinear processes using multiscale KPCA and multiscale KPLS , 2011 .