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Nonlinear Dynamic Process Monitoring Based on Two-Step Dynamic Local Kernel Principal Component Analysis
by
Xue, Yuanfei
, Lou, Zhijiang
, Tao, Wenhua
, Wang, Yonghui
, Lu, Shan
, Fang, Hairong
in
Data processing
/ Data structures
/ Decomposition
/ Deviation
/ Eigenvalues
/ False alarms
/ Kernels
/ Monitoring
/ Nonlinear dynamics
/ Nonlinear systems
/ Nonlinearity
/ Optimization
/ Principal components analysis
/ Variables
2022
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Nonlinear Dynamic Process Monitoring Based on Two-Step Dynamic Local Kernel Principal Component Analysis
by
Xue, Yuanfei
, Lou, Zhijiang
, Tao, Wenhua
, Wang, Yonghui
, Lu, Shan
, Fang, Hairong
in
Data processing
/ Data structures
/ Decomposition
/ Deviation
/ Eigenvalues
/ False alarms
/ Kernels
/ Monitoring
/ Nonlinear dynamics
/ Nonlinear systems
/ Nonlinearity
/ Optimization
/ Principal components analysis
/ Variables
2022
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
Nonlinear Dynamic Process Monitoring Based on Two-Step Dynamic Local Kernel Principal Component Analysis
by
Xue, Yuanfei
, Lou, Zhijiang
, Tao, Wenhua
, Wang, Yonghui
, Lu, Shan
, Fang, Hairong
in
Data processing
/ Data structures
/ Decomposition
/ Deviation
/ Eigenvalues
/ False alarms
/ Kernels
/ Monitoring
/ Nonlinear dynamics
/ Nonlinear systems
/ Nonlinearity
/ Optimization
/ Principal components analysis
/ Variables
2022
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Nonlinear Dynamic Process Monitoring Based on Two-Step Dynamic Local Kernel Principal Component Analysis
Journal Article
Nonlinear Dynamic Process Monitoring Based on Two-Step Dynamic Local Kernel Principal Component Analysis
2022
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Overview
Nonlinearity may cause a model deviation problem, and hence, it is a challenging problem for process monitoring. To handle this issue, local kernel principal component analysis was proposed, and it achieved a satisfactory performance in static process monitoring. For a dynamic process, the expectation value of each variable changes over time, and hence, it cannot be replaced with a constant value. As such, the local data structure in the local kernel principal component analysis is wrong, which causes the model deviation problem. In this paper, we propose a new two-step dynamic local kernel principal component analysis, which extracts the static components in the process data and then analyzes them by local kernel principal component analysis. As such, the two-step dynamic local kernel principal component analysis can handle the nonlinearity and the dynamic features simultaneously.
Publisher
MDPI AG
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