[1992] Proceedings of the 31st IEEE Conference on Decision and Control
DOI: 10.1109/cdc.1992.371219
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Semiglobal stabilization of a class of nonlinear systems using output feedback

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Cited by 67 publications
(112 citation statements)
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“…La matriz R n×n Q ∈ es definida positiva dado que verifica la ecuación de Lyapunov (Canudas de Wit, et al 1997; (Khalil, 1992):…”
Section: E(t) = a X (T) + B A X (T) B E(t) = A X (T) + B K X (T) + B unclassified
“…La matriz R n×n Q ∈ es definida positiva dado que verifica la ecuación de Lyapunov (Canudas de Wit, et al 1997; (Khalil, 1992):…”
Section: E(t) = a X (T) + B A X (T) B E(t) = A X (T) + B K X (T) + B unclassified
“…The stability of the closed loop structures with the SOM as a controller, during network training and operation, can be guaranteed if the sum of the network gains is bounded and the nonlinear plant is stable under persistent disturbances [3,16].…”
Section: Stabilitymentioning
confidence: 99%
“…In the last decade there has been a growing interest about the theory [1][2][3] and algorithms [4,5] to control nonlinear systems. This is due to the fact that most of our real world systems are nonlinear, and many of these systems can be further exploited if the operating range is extended to cover the nonlinear region.…”
Section: Introductionmentioning
confidence: 99%
“…1 is asymptotically orbitally stable [40,1] if all of the eigenvalues of Φ are inside the unit circle of the complex plane. As a system parameter (bifurcation parameter) varies, the trajectory of the eigenvalues can be plotted.…”
Section: Necessary Conditions For Period-doubling Bifurcation and Sadmentioning
confidence: 99%