Results 271 to 280 of about 170,356,237 (303)
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Remarks on the Feedback Stabilization of System Affine in Control
European Journal of Control, 2001zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Larbi Berrahmoune +2 more
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SELF-TUNING STABILIZATION OF FEEDBACK LINEARIZABLE SYSTEMS
IFAC Proceedings Volumes, 1992Abstract We consider single-input nonlinear systems with unknown time-varying parameters or disturbances whose bounds are known. Assuming that the undisturbed system is globally feedback lin-earizable and that a triangularity condition holds for the uncertain terms we design a robust global stabilizing state feedback control.
Marino R,, Tomei P
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Stability of Saturating Nonlinear Feedback Systems
Journal of the Franklin Institute, 1972Abstract The stability of a general class of saturating nonlinear feedback systems excited by bounded inputs is investigated. Explicit bounds are obtained on the magnitude and duration of the error signal when it shoots out from the unsaturated zone into the saturation zone.
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Feedback Stabilization of Metriplectic Systems
IFAC Proceedings Volumes, 2013Abstract This paper considers the problem of stabilizing control affine systems where the drift dynamics is generated by a metriplectic structure. These systems can be viewed as an extension of generalized (or dissipative) Hamiltonian systems, where two potentials, interpreted as generalized energy and entropy, are generating the dynamics.
Nicolas Hudon +2 more
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Stability of negative feedback systems
International Journal of Electronics, 1987A new method is proposed for the analysis of the conditional stability of a negative feedback system. It is based on the determination of the phase-crossover frequencies and on the asymptotic behaviour of the system when the negative return ratio tends to zero.
P. MARTINEZ, J. GARAY, A. CARLOSENA
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Feedback stabilization of distributed systems
26th IEEE Conference on Decision and Control, 1987Abstract : This document considers stabilization (minimum time to the zero solution) of wave and beam equations via endpoint velocity control. In general it considers a control system described by a partial differential equation, with dependent variable denoted w=w(t,x), which admits V= the partial derivative with respect to t as a symmetry generator ...
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On robustness of the stability of feedback systems
IEEE Transactions on Automatic Control, 1980The problem is posed of when a stable feedback system remains stable under small perturbation of the plant. Several different notions of small perturbation are proposed, all for operator-type plant models, and the robustness question is settled for these notions.
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On the stability of multiloop feedback systems
IEEE Transactions on Automatic Control, 1972Some extensions on recent work in passive stability theory by Desoer and the author are presented. The stability of feedback systems is considered where the forward-loop and return-loop subsystems each have been subdivided into several systems operating in parallel. Results are obtained in the areas of Lyapunov stability, L 2 input L 2 output stability,
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Partial stability of nonlinear dissipative feedback systems
International Journal of Control, 2023Wassim M. Haddad 0001, Luke Somers
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