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Nonparametric Identification for Control of MIMO Hammerstein Systems
Author(s) -
JyhCheng Jeng,
HsiaoPing Huang
Publication year - 2008
Publication title -
industrial and engineering chemistry research
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.878
H-Index - 221
eISSN - 1520-5045
pISSN - 0888-5885
DOI - 10.1021/ie071512q
Subject(s) - control theory (sociology) , nonparametric statistics , impulse response , multivariable calculus , mimo , nonlinear system , system identification , realization (probability) , sequence (biology) , computer science , identification (biology) , linear model , linear system , mathematics , control engineering , control (management) , engineering , artificial intelligence , channel (broadcasting) , data modeling , machine learning , statistics , mathematical analysis , computer network , physics , botany , quantum mechanics , database , biology , genetics
A new nonparametric method to identify multivariable Hammerstein models is presented. The Hammerstein model is characterized by a combination of a linear dynamic subsystem and an algebraic nonlinear function. There could be many different models that give the same input−output realization. The purpose of this identification is to find out one among those models for controller design. This identification uses a sequence of specially designed test signals for excitation. The linear dynamic subsystem is identified as a finite sequence of impulse response (FIR), and the static nonlinearity is identified as a multi-input−multi-output (MIMO) functional mapping. By making use of this special test signal, the FIR sequence can be estimated under a single-input−single-output (SISO) framework. Moreover, the identification for linear subsystem can be decoupled from that for the nonlinear static part. This nonparametric model can be used for model predictive control applications.

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