TY - JOUR
T1 - A Hybrid Approach for Process Monitoring
T2 - Improving Data-Driven Methodologies with Dataset Size Reduction and Interval-Valued Representation
AU - Dhibi, Khaled
AU - Fezai, Radhia
AU - Mansouri, Majdi
AU - Kouadri, Abdelmalek
AU - Harkat, Mohamed Faouzi
AU - Bouzara, Kais
AU - Nounou, Hazem
AU - Nounou, Mohamed
N1 - Publisher Copyright:
© 2001-2012 IEEE.
PY - 2020/9/1
Y1 - 2020/9/1
N2 - Kernel principal component analysis (KPCA) is a well-established data-driven process modeling and monitoring framework that has long been praised for its performances. However, it is still not optimal for large-scale and uncertain systems. Applying KPCA usually takes a long time and a significant storage space when big data are utilized. In addition, it leads to a serious loss of information and ignores uncertainties in the processes. Consequently, in this paper, two uncertain nonlinear statistical fault detection methods using an interval reduced kernel principal component analysis (IRKPCA) are proposed. The main objective of the proposed methods is twofold. Firstly, reduce the number of observations in the data matrix through two techniques: a method, called IRKPCA_ED, is based on Euclidean distance between samples as dissimilarity metric such that only one observation is kept in case of redundancy to build the reduced reference KPCA model, and another method, called IRKPCA_PCA, is established on the PCA algorithm to treat the hybrid correlations between process variables and extract a reduced number of observations from the training data matrix. Secondly, address the problem of uncertainties in systems using a latent-driven technique based on interval-valued data. Taking into account sensors uncertainties via IRKPCA ensures better monitoring by reducing the computational and storage costs. The study demonstrated the feasibility and effectiveness of the proposed approaches for faults detection in two real world applications: Tennessee Eastman (TE) process and real air quality monitoring network (AIRLOR) data.
AB - Kernel principal component analysis (KPCA) is a well-established data-driven process modeling and monitoring framework that has long been praised for its performances. However, it is still not optimal for large-scale and uncertain systems. Applying KPCA usually takes a long time and a significant storage space when big data are utilized. In addition, it leads to a serious loss of information and ignores uncertainties in the processes. Consequently, in this paper, two uncertain nonlinear statistical fault detection methods using an interval reduced kernel principal component analysis (IRKPCA) are proposed. The main objective of the proposed methods is twofold. Firstly, reduce the number of observations in the data matrix through two techniques: a method, called IRKPCA_ED, is based on Euclidean distance between samples as dissimilarity metric such that only one observation is kept in case of redundancy to build the reduced reference KPCA model, and another method, called IRKPCA_PCA, is established on the PCA algorithm to treat the hybrid correlations between process variables and extract a reduced number of observations from the training data matrix. Secondly, address the problem of uncertainties in systems using a latent-driven technique based on interval-valued data. Taking into account sensors uncertainties via IRKPCA ensures better monitoring by reducing the computational and storage costs. The study demonstrated the feasibility and effectiveness of the proposed approaches for faults detection in two real world applications: Tennessee Eastman (TE) process and real air quality monitoring network (AIRLOR) data.
KW - Reduced kernel principal component analysis (RKPCA)
KW - Tennessee Eastman (TE) process
KW - air qualitymonitoring network (AIRLOR)
KW - fault detection (FD)
KW - interval KPCA (IKPCA)
KW - intervalRKPCA (IRKPCA)
KW - uncertain systems
UR - http://www.scopus.com/inward/record.url?scp=85089520829&partnerID=8YFLogxK
U2 - 10.1109/JSEN.2020.2991508
DO - 10.1109/JSEN.2020.2991508
M3 - Article
AN - SCOPUS:85089520829
SN - 1530-437X
VL - 20
SP - 10228
EP - 10239
JO - IEEE Sensors Journal
JF - IEEE Sensors Journal
IS - 17
M1 - 9082693
ER -