SPECIALSECTION: PROCESS SYSTEMS ENGINEERING |
|
|
|
|
|
Fault detection based on orthogonal local slow features |
ZHANG Zhanbo1, WANG Zhenlei1, WANG Xin2 |
1. Key Laboratory of Advanced Control and Optimization for Chemical Processes, East China University ofScience and Technology, Shanghai 200237, China; 2. Center of Electrical & Electronic Technology, Shanghai Jiao Tong University, Shanghai 200240, China |
|
|
Abstract A local time-space regularized slow feature extraction method was developed to improve data-driven fault detection in the chemical industry based on the process dynamics of closed-loop control systems and the local information contained in the data manifold. An objective function was defined based on the local time-space term to obtain a projection matrix and the pre-extraction feature, S. The span of S contains the static information, while the first derivative of the span of S contains the dynamic information. An independent component analysis was used to obtain statistics for S2 and SPE for both spaces for real-time fault detection. A case study on the Tennessee Eastman process shows the validity of this method.
|
Keywords
fault detection
process dynamics
local similarity
slow feature
independent component analysis (ICA)
Tennessee Eastman (TE) process
|
Issue Date: 17 June 2020
|
|
|
[1] DENG X G, TIAN X M, CHEN S, et al. Nonlinear process fault diagnosis based on serial principal component analysis[J]. IEEE Transactions on Neural Networks and Learning Systems, 2018, 29(3):560-572. [2] YIN S, XIE X C, SUN W. A nonlinear process monitoring approach with locally weighted learning of available data[J]. IEEE Transactions on Industrial Electronics, 2017, 64(2):1507-1516. [3] YIN S, ZHU X P, KAYNAK O. Improved PLS focused on key-performance-indicator-related fault diagnosis[J]. IEEE Transactions on Industrial Electronics, 2015, 62(3):1651-1658. [4] CAI L F, TIAN X M, CHEN S. Monitoring nonlinear and non-Gaussian processes using Gaussian mixture model-based weighted kernel independent component analysis[J]. IEEE Transactions on Neural Networks and Learning Systems, 2017, 28(1):122-135. [5] CHEN H T, JIANG B, LU N Y, et al. Deep PCA based real-time incipient fault detection and diagnosis methodology for electrical drive in high-speed trains[J]. IEEE Transactions on Vehicular Technology, 2018, 67(6):4819-4830. [6] LI W H, QIN S J. Consistent dynamic PCA based on errors-in-variables subspace identification[J]. Journal of Process Control, 2001, 11(6):661-678. [7] LI G, LIU B S, QIN S J, et al. Dynamic latent variable modeling for statistical process monitoring[J]. IFAC Proceedings Volumes, 2011, 44(11):12886-12891. [8] ZHAO H T. Dynamic graph embedding for fault detection[J]. Computers & Chemical Engineering, 2018, 117(2):359-371. [9] DENG X G, TIAN X M, HU X Y. Nonlinear process fault diagnosis based on slow feature analysis[C]//Proceedings of the 10th World Congress on Intelligent Control and Automation. Beijing, China:IEEE, 2012:3152-3156. [10] TURNER R, SAHANI M. A maximum-likelihood interpretation for slow feature analysis[J]. Neural Computation, 2007, 19(4):1022-1038. [11] GUO F H, SHANG C, HUANG B, et al. Monitoring of operating point and process dynamics via probabilistic slow feature analysis[J]. Chemometrics and Intelligent Laboratory Systems, 2016, 151(15):115-125. [12] GU S M, LIU Y L, ZHANG N. Fault diagnosis in Tennessee Eastman process using slow feature principal component analysis[J]. Recent Innovations in Chemical Engineering, 2016, 9(1):49-61. [13] ROWEIS S T, SAUL L K. Nonlinear dimensionality reduction by locally linear embedding[J]. Science, 2000, 290(5500):2323-2326. [14] HE X F, NIYOGI P. Locality preserving projections[J]. Advances in Neural Information Processing Systems, 2003, 16(1):186-197. [15] HE X F, CAI D, YAN S C, et al. Neighborhood preserving embedding[C]//Tenth IEEE International Conference on Computer Vision. Beijing, China:IEEE, 2005:1208-1213. [16] MIAO A M, GE Z Q, SONG Z H, et al. Time neighborhood preserving embedding model and its application for fault detection[J]. Industrial & Engineering Chemistry Research, 2013, 52(38):13717-13729. [17] TONG C D, LAN T, SHI X H, et al. Statistical process monitoring based on nonlocal and multiple neighborhoods preserving embedding model[J]. Journal of Process Control, 2018, 65:34-40. [18] SPREKELER H. On the relation of slow feature analysis and Laplacian eigenmaps[J]. Neural Computation, 2011, 23(12):3287-3302. [19] CAI D, HE X F, HAN J W, et al. Orthogonal laplacianfaces for face recognition[J]. IEEE Transactions on Image Processing, 2006, 15(11):3608-3614. [20] BOTEV Z I, GROTOWSKI J F, KROESE D P. Kernel density estimation via diffusion[J]. The Annals of Statistics, 2010, 38(5):2916-2957. [21] LYMAN P R, GEORGAKIS C. Plant-wide control of the Tennessee Eastman problem[J]. Computers & Chemical Engineering, 1995, 19(3):321-331. [22] DU Y C, DU D P. Fault detection and diagnosis using empirical mode decomposition based principal component analysis[J]. Computers & Chemical Engineering, 2018, 115(12):1-21. |
|
Viewed |
|
|
|
Full text
|
|
|
|
|
Abstract
|
|
|
|
|
Cited |
|
|
|
|
|
Shared |
|
|
|
|
|
Discussed |
|
|
|
|