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H∞Estimation for a Class of Lipschitz Nonlinear Discrete-Time Systems with Time Delay

机译:一类具有时滞的Lipschitz非线性离散系统的H∞估计

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The issue ofH∞estimation for a class of Lipschitz nonlinear discrete-time systems with time delay and disturbance input is addressed. First, through integrating theH∞filtering performance index with the Lipschitz conditions of the nonlinearity, the design of robust estimator is formulated as a positive minimum problem of indefinite quadratic form. Then, by introducing the Krein space model and applying innovation analysis approach, the minimum of the indefinite quadratic form is obtained in terms of innovation sequence. Finally, through guaranteeing the positivity of the minimum, a sufficient condition for the existence of theH∞estimator is proposed and the estimator is derived in terms of Riccati-like difference equations. The proposed algorithm is proved to be effective by a numerical example.
机译:研究了一类具有时滞和扰动输入的Lipschitz非线性离散时间系统的H∞估计问题。首先,通过将H∞滤波性能指标与非线性的Lipschitz条件相结合,将鲁棒估计器的设计公式化为不定二次型的正最小问题。然后,通过引入Kerin空间模型并应用创新分析方法,以创新序列的形式获得了不定二次型的最小值。最后,通过保证最小值的正性,为存在H∞估计量提供了充分的条件,并根据类Riccati差分方程推导了该估计量。数值例子证明了该算法的有效性。

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