This paper presents an adaptive iterative learning control scheme that is applicable to a class of nonlinear systems. The control scheme guarantees system stability and boundedness by using the feedback controller coupled with the fuzzy compensator and achieves precise tracking by using the iterativ
An iterative learning control theory for a class of nonlinear dynamic systems
โ Scribed by Tae-Yong Kuc; Jin S. Lee; Kwanghee Nam
- Publisher
- Elsevier Science
- Year
- 1992
- Tongue
- English
- Weight
- 568 KB
- Volume
- 28
- Category
- Article
- ISSN
- 0005-1098
No coin nor oath required. For personal study only.
โฆ Synopsis
An iterative learning control scheme is presented for a class of nonlinear dynamic systems which includes holonomic systems as its subset. The control scheme is composed of two types of control methodology: a linear feedback mechanism and a feedforward learning strategy. At each iteration, the linear feedback provides stability of the system and keeps its state errors within uniform bounds. The iterative learning rule, on the other hand, tracks the entire span of a reference input over a sequence of iterations. The proposed learning control scheme takes into account the dominant system dynamics in its update algorithm in the form of scaled feedback errors. In contrast to many other learning control techniques, the proposed learning algorithm neither uses derivative terms of feedback errors nor assumes external input perturbations as a prerequisite. The convergence proof of the proposed learning scheme is given under minor conditions on the system parameters. *
๐ SIMILAR VOLUMES
This paper is concerned with an iterative learning control law which enables us to find a control input that generates the desired output exactly over a finite time interval through the repetition of trials. We derive a sufficient condition for nonlinear systems to achieve the desired output by the
17l this paper, we investigate the stabilization problem ~f nonlinear control systems via dynamic output jeedback. The combined control law and estimator is used first to stabilize a class ~?/ nonlinear control systems. TIw factorization theory is then used to develop an improved scheme Jor stabiliz
paper considers robust H, control of a class of nonlinear systems that can be represented by a heterogeneous model. A new controller design method using both-state feedback is proposed based on quadratic stability theory. A number of necessary and sufficient conditions are derived for quadratic stab
In this paper, we apply a discrete-time learning algorithm to a class of discrete-time varying nonlinear systems with a$ne input action and linear output having relative degree one. We investigate the robustness of the algorithm to state disturbance, measurement noise and reinitialization errors. We