Recursive identification for Wiener non-linear systems with non-stationary disturbances

This study investigates the robust recursive identification problem for Wiener non-linear systems with non-stationary disturbance and measurement white Gaussian noise. Non-stationary disturbances cannot be eliminated by conventional statistical strategy. To overcome such problem, the non-stationary...

Celý popis

Uložené v:
Podrobná bibliografia
Vydané v:IET control theory & applications Ročník 13; číslo 16; s. 2648 - 2657
Hlavní autori: Dong, Shijian, Yu, Li, Zhang, Wen-An, Chen, Bo
Médium: Journal Article
Jazyk:English
Vydavateľské údaje: The Institution of Engineering and Technology 05.11.2019
Predmet:
ISSN:1751-8644, 1751-8652
On-line prístup:Získať plný text
Tagy: Pridať tag
Žiadne tagy, Buďte prvý, kto otaguje tento záznam!
Popis
Shrnutí:This study investigates the robust recursive identification problem for Wiener non-linear systems with non-stationary disturbance and measurement white Gaussian noise. Non-stationary disturbances cannot be eliminated by conventional statistical strategy. To overcome such problem, the non-stationary disturbance signal is modelled as a dynamic parameter with a small change rate which is to be estimated step. Utilising the forgetting factor (FF) and the auxiliary model strategy, a discrete-time recursive least-squares algorithm is designed by augmenting the parameter vector and the information vector. To facilitate the steady asymptotic convergence of the time-invariant system parameters and the dynamic tracking ability of the disturbance, two adaptive FFs are proposed to construct a new matrix FF scheme that is used to update the covariance matrix. Moreover, several asymptotic convergence conditions are also derived based on the stochastic statistical theory under persistent excitation condition. Finally, one illustrative example with non-stationary disturbance is employed to show the effectiveness and advantages of the proposed algorithms.
ISSN:1751-8644
1751-8652
DOI:10.1049/iet-cta.2018.6413