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Finite-Time $H_{infty}$ Filtering for Nonlinear Singular Systems With Nonhomogeneous Markov Jumps

机译:有限时间 $ H _ { infty} $ 具有非齐次马尔可夫跳跃的非线性奇异系统的滤波

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This paper addresses the finite-time H-infinity filtering for a class of nonlinear singular nonhomogeneous Markov jump systems by T-S fuzzy approximation approach, where the transition probabilities (TPs) are time-varying and unknown. First, by considering a stochastic Lyapunov functional and rendering the time-varying TPs inside a polytope, a sufficient condition on singular stochastic H-infinity finite-time boundedness (SSH infinity FTB) for the filtering error systems is given. Then, by using the matrix inequality decoupling technique, a novel linear matrix inequality (LMI) condition on the existence of the finite-time H-infinity fuzzy filter is presented. The fuzzy filter is developed in terms of LMIs ensuring the filtering error system is SSH infinity FTB. Compared with the previous ones, the proposed design method in this paper has more freedom, leading to less conservative results. A tunnel diode circuit is provided to illustrate the effectiveness and advantage of the design approach proposed in this paper.
机译:本文通过T-S模糊逼近方法解决了一类非线性奇异非齐次Markov跳跃系统的有限时H无穷大滤波问题,其中转移概率(TPs)是时变的并且是未知的。首先,通过考虑随机Lyapunov函数并在多面体内部绘制随时间变化的TP,给出了用于滤波误差系统的奇异随机H无限时限有界(SSH无限FTB)的充分条件。然后,利用矩阵不等式解耦技术,提出了基于有限时H-无穷模糊滤波器存在的一种新的线性矩阵不等式(LMI)条件。模糊过滤器是根据LMI开发的,可确保过滤错误系统为SSH无穷大FTB。与以前的方法相比,本文提出的设计方法具有更大的自由度,从而导致较不保守的结果。提供了一个隧道二极管电路来说明本文提出的设计方法的有效性和优势。

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