Data Filtering-Based Maximum Likelihood Gradient-Based Iterative Algorithm for Input Nonlinear Box–Jenkins Systems with Saturation Nonlinearity

Saturation nonlinearity exists widely in various practical control systems. Modeling and parameter estimation of systems with saturation nonlinearity are of great importance for analyzing their characteristics and controller design. This paper focuses on the identification issue of the input nonline...

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Published inCircuits, systems, and signal processing Vol. 43; no. 11; pp. 6874 - 6910
Main Authors Fan, Yamin, Liu, Ximei, Li, Meihang
Format Journal Article
LanguageEnglish
Published New York Springer US 01.11.2024
Springer Nature B.V
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ISSN0278-081X
1531-5878
DOI10.1007/s00034-024-02777-0

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Abstract Saturation nonlinearity exists widely in various practical control systems. Modeling and parameter estimation of systems with saturation nonlinearity are of great importance for analyzing their characteristics and controller design. This paper focuses on the identification issue of the input nonlinear Box–Jenkins systems with saturation nonlinearity. The input saturation nonlinearity is presented as a linear parametric expression through the application of a switching function, then the identification model of the system is derived by using the key term separation technique. Based on this model and the data filtering technique, the filtering identification model of the system is given by changing the system structure without changing the relationship between the input and output, which can reduce the interference of the colored noise and improve the identification accuracy. Then a data filtering-based maximum likelihood gradient-based iterative algorithm is proposed to estimate the unknown parameters. The maximum likelihood gradient-based iterative algorithm is provided for comparison. The feasibility and superiority of the proposed approach are emphasized by a simulation example.
AbstractList Saturation nonlinearity exists widely in various practical control systems. Modeling and parameter estimation of systems with saturation nonlinearity are of great importance for analyzing their characteristics and controller design. This paper focuses on the identification issue of the input nonlinear Box–Jenkins systems with saturation nonlinearity. The input saturation nonlinearity is presented as a linear parametric expression through the application of a switching function, then the identification model of the system is derived by using the key term separation technique. Based on this model and the data filtering technique, the filtering identification model of the system is given by changing the system structure without changing the relationship between the input and output, which can reduce the interference of the colored noise and improve the identification accuracy. Then a data filtering-based maximum likelihood gradient-based iterative algorithm is proposed to estimate the unknown parameters. The maximum likelihood gradient-based iterative algorithm is provided for comparison. The feasibility and superiority of the proposed approach are emphasized by a simulation example.
Author Li, Meihang
Fan, Yamin
Liu, Ximei
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  organization: College of Automation and Electronic Engineering, Qingdao University of Science and Technology
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Issue 11
Keywords Box–Jenkins system
Parameter estimation
Iterative identification
Maximum likelihood
Saturation nonlinearity
Data filtering
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Snippet Saturation nonlinearity exists widely in various practical control systems. Modeling and parameter estimation of systems with saturation nonlinearity are of...
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SubjectTerms Algorithms
Circuits and Systems
Control systems design
Electrical Engineering
Electronics and Microelectronics
Engineering
Filtration
Instrumentation
Iterative algorithms
Maximum likelihood estimates
Nonlinear control
Nonlinear systems
Nonlinearity
Parameter estimation
Parameter identification
Signal,Image and Speech Processing
Title Data Filtering-Based Maximum Likelihood Gradient-Based Iterative Algorithm for Input Nonlinear Box–Jenkins Systems with Saturation Nonlinearity
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