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end{aligned} (5) It is clear that if the zero solution of nonlinear system (5) is globally exponentially stable, the exponential stabilization of the controlled nonlinear system (1) is achieved.
This paper concerns the exponential stabilization problem for a class of switched positive systems.
Sufficient conditions for the exponential stabilization are derived in terms of Linear Matrix Inequalities (LMIs).
By introducing boundary damping, the exponential stabilization of a non-linear elastic panel is considered.
In this paper, the exponential stabilization problem is discussed for nonlinear switched systems subject to the distributed time-delay.
This article deals with the exponential stabilization problems of Takagi Sugeno (T S) fuzzy system under aperiodic sampling.
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By using an improved Lyapunov Krasovskii functional, a switching rule for the exponential stability and stabilization is designed in terms of the solution of Riccati-type equations.
This study addresses the exponential stability and positive stabilization problems of impulsive positive systems (IPSs) with time delay.
The problem of stabilization has been reduced to the exponential stability of this system.
Furthermore, the absolute exponential stabilization for the considered systems is designed by the state-feedback and average dwell time switching strategy.
This work deals with the global exponential stabilization of the origin of 6- DOF AUVs.
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