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Firstly, a partially linearizing feedback controller is designed to ensure an approximately linear decoupled dynamics between the controlled outputs and the manipulated inputs.
State feedback controller is designed to ensure stabilization of the delayed SSMJSs.
Moreover, a linear state error feedback controller is designed to ensure good performances of the closed-loop system.
A robust feedback controller is designed to ensure that the exit temperature tracks its set point, on the basis of the variations in the parameters of the linear model relating fuel flow to the furnace exit temperature.
Then, in virtue of the results obtained, a state feedback controller is designed to ensure that the resulting closed-loop system is finite-time bounded with L1-gain performance.
Then, under the assumption that the state vector is not available for feedback, an observer-based state feedback controller is designed to ensure stochastic finite-time stabilization or stochastic H∞ finite-time stabilization via observer-based state feedback of the resulting closed-loop error discrete-time Markovian jump system.
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The dynamic output feedback controllers are designed to ensure robustly global stability and a smaller prescribed H∞ disturbance attenuation level for the resulting closed-loop systems.
Decentralized state feedback controllers are designed to ensure that the whole system is mean square stable for a given communication failure rate, based on the technique of linear matrix inequalities.
Then state feedback controllers are designed to ensure the singular stochastic finite-time admissible and the singular stochastic dissipative finite-time admissible of the underlying closed-loop SMJS in the forms of strict linear matrix inequalities (LMIs).
(3) The pinning controller is designed to ensure the complex dynamical networks synchronization.
(3) The controller is designed to ensure that the pseudo-state of the fractional-order system convergence to the equilibrium.
More suggestions(15)
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