Robust stability and stabilization of a class of uncertain nonlinear systems with delays.
Mahmoud, Magdi S. (1998)
Mathematical Problems in Engineering
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Displaying similar documents to “Delay-dependent asymptotic stabilitzation for uncertain time-delay systems with saturating actuators”
Robust stability and stabilization of a class of uncertain nonlinear systems with delays.
Passivity analysis and synthesis for uncertain time-delay systems.
Mahmoud, Magdi S., Xie, Lihua (2001)
Mathematical Problems in Engineering
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Guest editorial introduction to the two special issues on advances in analysis and control of time-delay systems
Jean-Michel Dion, Luc Dugard, Silviu-Iulian Niculescu (2001)
Kybernetika
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Further results concerning delay-dependent control for uncertain discrete-time systems with time-varying delay.
Zong, Guangdeng, Hou, Linlin, Yang, Hongyong (2009)
Mathematical Problems in Engineering
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Stabilization criteria for continuous linear time-invariant systems with constant lags.
de la Sen, M. (2006)
Discrete Dynamics in Nature and Society
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Delay differential systems with time-varying delay: new directions for stability theory
James Louisell (2001)
Kybernetika
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In this paper we give an example of Markus–Yamabe instability in a constant coefficient delay differential equation with time-varying delay. For all values of the range of the delay function, the characteristic function of the associated autonomous delay equation is exponentially stable. Still, the fundamental solution of the time-varying system is unbounded. We also present a modified example having absolutely continuous delay function, easily calculating the average variation of the...
On delay-dependent stability for neutral delay-differential systems
Qing-Long Han (2001)
International Journal of Applied Mathematics and Computer Science
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This paper deals with the stability problem for a class of linear neutral delay-differential systems. The time delay is assumed constant and known. Delay-dependent criteria are derived. The criteria are given in the form of linear matrix inequalities which are easy to use when checking the stability of the systems considered. Numerical examples indicate significant improvements over some existing results.