DocumentCode :
2250260
Title :
Iterative learning control algorithm based on Chebyshev orthonormal basis for nonlinear systems
Author :
Jingli, Kang
Author_Institution :
The Fourth Academy of China Aerospace and Technology Corporation, Beijing 102308
fYear :
2015
fDate :
28-30 July 2015
Firstpage :
3017
Lastpage :
3021
Abstract :
A new iterative learning control algorithm with global convergence for nonlinear systems is presented. Constructed Chebyshev orthornormal polynomial basis in the control space, the iterative learning control problem is transformed as the optimization problem. The iterative projection method is utilized to solve this problem so that the new iterative learning control law is derived. Based on the extension method, a new algorithm with global convergence for nonlinear iterative learning systems is developed. Sufficient conditions of convergence of this approach are given and the global convergence is proved. Such an algorithm has the advantage of the simple computation and arbitrarily chosen initial control.
Keywords :
Chebyshev approximation; Convergence; Iterative learning control; Newton method; Nonlinear systems; Polynomials; Chebyshev orthonormal basis; Extension method; Global convergence; Iterative learning control; Iterative projection method;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Control Conference (CCC), 2015 34th Chinese
Conference_Location :
Hangzhou, China
Type :
conf
DOI :
10.1109/ChiCC.2015.7260103
Filename :
7260103
Link To Document :
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