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This paper is concerned with the stability for a class of switched uncertain neutral systems. The uncertainty is assumed to be of structured linear fractional from which includes the norm bounded uncertainty as a special case. Based on the property of completeness of systems, by using an improved Lyapunov-Krasovskii functional, a switching rule for the asymptotical stability of this systems is designed...
In this paper, more general discrete integral inequalities with more than one nonlinear term are established. These inequalities generalize some results in the literature and provide a convenient tool to study the conditions for stability of discrete time control systems.
In this paper, a class of linear switched systems with time delays is investigated. At the same time, the impulsive effects and parametric uncertainty assumed to be norm-bounded are considered. Some novel exponentially stable criteria are obtained by constructing appropriate Lyapunov-Krasovskii functional. The validity of the results is shown by one numerical example.
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