2018
DOI: 10.1155/2018/7234147
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Hierarchical Newton Iterative Parameter Estimation of a Class of Input Nonlinear Systems Based on the Key Term Separation Principle

Abstract: This paper investigates the identification problem for a class of input nonlinear systems whose disturbance is in the form of the moving average model. In order to improve the computation complexity, the key term separation principle is introduced to avoid the redundant parameter estimation. Based on the decomposition technique, a hierarchical Newton iterative identification method combining the key term separation principle is proposed for enhancing the estimation accuracy and handling the computational load … Show more

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“…Parameter estimation of multivariable systems has attracted extensive research attention over the past decades, and many different identification approaches have been proposed to solve the parameter identification problems of multivariable systems, such as the hierarchical identification principle and the coupling identification concept [46,47]. The core idea of the hierarchical identification principle is to decompose the original model into several submodels, and to combine other approaches to estimate the parameters of the submodels [48,49]. The coupled identification methods have been derived to identify the parameters of multivariable systems and were first presented in [50].…”
Section: Introductionmentioning
confidence: 99%
“…Parameter estimation of multivariable systems has attracted extensive research attention over the past decades, and many different identification approaches have been proposed to solve the parameter identification problems of multivariable systems, such as the hierarchical identification principle and the coupling identification concept [46,47]. The core idea of the hierarchical identification principle is to decompose the original model into several submodels, and to combine other approaches to estimate the parameters of the submodels [48,49]. The coupled identification methods have been derived to identify the parameters of multivariable systems and were first presented in [50].…”
Section: Introductionmentioning
confidence: 99%