Fault detection for chemical process based on nonlinear dynamic global-local preserving projections

被引:0
作者
Xu J. [1 ]
Wang Z. [1 ]
Wang X. [2 ]
机构
[1] Key Laboratory of Advanced Control and Optimization for Chemical Processes, East China University of Science and Technology, Shanghai
[2] Center of Electrical & Electronic Technology, Shanghai Jiao Tong University, Shanghai
来源
Huagong Xuebao/CIESC Journal | 2020年 / 71卷 / 12期
关键词
Constructive polynomial mapping; Dynamic; Fault detection; Global-local preserving projections; Nonlinear;
D O I
10.11949/0438-1157.20200417
中图分类号
学科分类号
摘要
The performance of the traditional nonlinear fault detection method based on kernel mapping is greatly influenced by the type of kernel function and the tuning of kernel parameters. To solve this problem, a method named nonlinear dynamic global-local preserving projections(NDGLPP) is proposed for nonlinear process fault detection. Firstly, dynamic global-local preserving projection algorithm is used to reduce the dimension of data matrix. Since the second order polynomial mapping is established for the reduced dimension matrix to extract the relevant properties of nonlinear space. Then the two steps are iterated to obtain the higher-order nonlinear mapping. Finally, the proposed method is applied to the ethylene distillation process and Tennessee Eastman (TE) process simulation to verify the effectiveness and feasibility of the detection method. © 2020, Editorial Board of CIESC Journal. All right reserved.
引用
收藏
页码:5655 / 5663
页数:8
相关论文
共 30 条
[1]  
Naderi E, Khorasani K., A data-driven approach to actuator and sensor fault detection, isolation and estimation in discrete-time linear systems, Automatica, 85, pp. 165-178, (2017)
[2]  
Zhang K, Hao H, Chen Z, Et al., A comparison and evaluation of key performance indicator-based multivariate statistics process monitoring approaches, Process Control, 33, pp. 112-126, (2015)
[3]  
Ge Z Q, Song Z H, Gao F R., Review of recent research on data-based process monitoring, Industrial & Engineering Chemistry Research, 52, 10, pp. 3543-3562, (2013)
[4]  
Yu H, Khan F, Garaniya V., A sparse PCA for nonlinear fault diagnosis and robust feature discovery of industrial processes, AIChE J, 62, 5, pp. 1494-1513, (2016)
[5]  
Zhao S, Song B, Shi H B., Quality-related fault detection based on weighted mutual information principal component analysis, CIESC Journal, 69, 3, pp. 962-973, (2018)
[6]  
Cai L, Tian X, Chen S., A process monitoring method based on noisy independent component analysis, Neurocomputing, 127, pp. 231-246, (2014)
[7]  
Jiang B, Zhu X, Huang D, Et al., A combined canonical variate analysis and Fisher discriminant analysis(CVA-FDA) approach for fault diagnosis, Computers & Chemical Engineering, 77, pp. 1-9, (2015)
[8]  
Zhang Y, An J, Zhang H., Monitoring of time -varying processes using kernel independent component analysis, Chemical Engineering Science, 88, pp. 23-32, (2013)
[9]  
He X, Cai D, Yan S, Et al., Neighborhood preserving embedding, Tenth IEEE International Conference on Computer Vision, pp. 1208-1213, (2005)
[10]  
He X, Niyogi P., Locality preserving projections, Neural Inform. Process. Syst, 16, 1, pp. 153-160, (2003)