closed-loop system การใช้

• The stable capability of close - loop system is proved
• Simulation in the digital double closed - loop system based on matlab
• Stability of the closed - loop system are studied using classical lyapunov theory
• Closed - loop system
• The control strategy can guarantee the existence of sliding phase for the closed - loop system
• Upper and lower bounds of eigenvalues of uncertain closed - loop systems with second - order perturbation
• Stability robustness of closed - loop system with uncertain parameters using interval analysis
• This theory of closed - loop ifog is analyzed and the all - digital closed - loop system is designed
• The condition of the stability of closed - loop system is finally listed as linear matrix inequation
• A robust controller is presented , and the resulting closed - loop system is analyzed by simulation
• Furthermore , the robust stability of the closed - loop system is analyzed using linear matrix inequalities ( lmi ) method
• Under the same closed - loop system bandwidth request , the pid parameters of two kinds of control algorithms are optimized
• Sufficient conditions for stabilization of the closed - loop system are derived by constructing proper lyapunov functionals
• What ' s more , the stability of the closed - loop systems is also studied and some analytical conclusions are given
• In order to improve the control performance of the closed - loop system , the adaptive compensation term of the approximation error is introduced
• It was proved that the tracking error converges to the prescribed boundary layer and all the signals in the closed - loop system were bounded
• The controller designed guarantees that the closed - loop system is stable and the parameter estimates converge to some constants
• Furthermore , the schemes designed in this part guarantee global stability of the closed - loop systems while the tracking error converges to zero
• The aim is to design a state decentralized controller such that the closed - loop system is regular and that the impulse is free and stable
• The controller designed guarantees the semiglobal stability of the closed - loop system and the semiglobal output tracking of given desired trajectory