The output feedback pole placement problem is solved in an input-output algebraic formalism for linear time-varying (LTV) systems. The recent extensions of the notions of transfer matrices and poles of the system to the case of LTV systems are exploited here to provide constructive solutions based,
Improving the performance of linear controllers through nonlinear perturbations: Applications to one-dimensional systems
β Scribed by Fabiola Angulo; Gerard Olivar; Gustavo Osorio
- Publisher
- Elsevier Science
- Year
- 2011
- Tongue
- English
- Weight
- 249 KB
- Volume
- 16
- Category
- Article
- ISSN
- 1007-5704
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β¦ Synopsis
Linear control techniques have been widely used for controlling both linear and nonlinear systems. In this paper we show the design of a kind of nonlinear controllers starting from the standard procedure for designing linear controllers by pole placement. After the linear controller is designed, we add a nonlinear term with the aim to improve the system performance together with the significant decrease of the control effort. The methodology is developed through an example corresponding to a one-dimensional system. The stability and control effort are proved in analytical way and the performance of the system is tested numerically and analytically.
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An analysis of the effect of parameter perturbations on the stability of input-output linearizing controllers for a class of MIMO discrete-time nonlinear systems is presented. A static-state feedback is designed to input-output linearize a system without perturbations, and it is applied to the same
Recently we have introduced a model of singular perturbation for discrete-time nonlinear systems. This paper is aimed at validating the proposed model. In fact, a discrete version of the well-known Tikhonov 3' theorem on singular perturbation of continuous-time systems is established. The second aim