Linear feedback stabilization of nonlinear systems with an uncontrollable critical mode
β Scribed by Jyun-Horng Fu; Eyad H. Abed
- Publisher
- Elsevier Science
- Year
- 1993
- Tongue
- English
- Weight
- 1010 KB
- Volume
- 29
- Category
- Article
- ISSN
- 0005-1098
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β¦ Synopsis
Stabilization of an equilibrium point of a nonlinear system by linear feedback is studied in two critical cases, corresponding to the presence of either a zero eigenvalue or a pair of pure imaginary eigenvalues for the linearized system. In each case, the critical eigenvalues are assumed uncontrollable, and stabilization is studied using bifurcation-theoretic calculations.
π SIMILAR VOLUMES
Previous work on asymptotic stabilization of MIMO non-linear systems using dynamic sliding mode control to produce dynamic state feedback has been generalized to dynamic output feedback. All the states in the feedback controller are replaced with estimated states which come from a semi-high-gain obs
## Abstract This paper addresses the quantization of control systems. The state of the system is quantized by means of a quantizer. In addition, constraints on the input and/or state are considered explicitly. For a linear system with no constraints, some quantized feedback control methods have bee