參數(shù)不確定時(shí)滯Hamilton系統(tǒng)基于觀測(cè)器的控制
[Abstract]:In practical applications, the state of the system can not be completely measured, so the observer design of nonlinear systems is an important research direction of system control theory. In recent twenty years, a lot of research results about nonlinear observer design have been produced. As an important class of nonlinear systems, observer-based control of port-controlled Hamilton systems is also concerned. Considering the inevitable time delay and stochastic disturbance in the system, it is very important to study the observer based control of nonlinear Hamilton systems. In this paper, a Luenberger observer is constructed for a class of uncertain Hamilton systems in which input and output delays and external disturbances inevitably exist in the implementation of the controller. Based on the dissipative structure of uncertain time-delay Hamilton systems and the Lyapunov Razumikhin function theorem, a sufficient condition for the asymptotic stability of the closed-loop system for any given large but bounded time-delay is obtained. In the case of external disturbance and delay, an observer based controller is designed by adding auxiliary reference input. The results show that the feedback control law of the closed-loop system can ensure that the system satisfies the dissipative inequality. Finally, the simulation example of power system based on observer is given to verify the validity of the conclusion. In addition, in this paper, observer based control of a class of stochastic Hamilton systems with state delay and uncertain parameters is discussed. By constructing a differential state observer and selecting appropriate Lyapunov functions, the recently appeared Wirtinger inequality is applied. Sufficient conditions for the asymptotic stability of time-delay dependent systems are obtained, and a robust adaptive controller based on observers is obtained. Then, for the system without random disturbance, the adaptive stability condition based on observer is obtained by using Wirtinger inequality. In this paper, the observer proposed for stochastic systems is rid of the random disturbance term, which makes the observer more stable and easy to implement.
【學(xué)位授予單位】:曲阜師范大學(xué)
【學(xué)位級(jí)別】:碩士
【學(xué)位授予年份】:2017
【分類號(hào)】:O231
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