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Quantized H_∞ filtering for state-delayed systems with finite frequency specifications

机译:具有有限频率规格的状态延迟系统的量化H_∞滤波

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摘要

This paper presents a novel design approach for the finite frequency (FF) H-infinity filtering problem for discrete-time state-delayed systems with quantized measurements. The system state and output are assumed affected by FF external noises. Attention is focused on the design of a stable filter that guarantees the stability and a prescribed l(2) gain performance level for the filtering error system in the FF domain of input noises. Sufficient conditions for the solvability of this problem are developed by choosing an appropriate Lyapunov-Krasovskii functional based on the delay partitioning technique and using the FF l(2) gain definition combined with the generalized S-procedure. Then, by means of Finsler's lemma, the derived conditions are linearized and additional slack variables are further introduced to more flexible result. Final filter design conditions are consequently established in terms of linear matrix inequalities in three different frequency ranges, ie, low-, middle- and high-frequency range. Finally, a simulation example is presented to illustrate the effectiveness and the merits of the proposed approach.
机译:本文提出了一种新颖的设计方法,用于具有量化测量的离散时间状态延迟系统的有限频率(FF)H无穷大滤波问题。假定系统状态和输出受FF外部噪声影响。注意集中在稳定滤波器的设计上,该滤波器在输入噪声的FF域中保证滤波误差系统的稳定性和规定的l(2)增益性能水平。通过基于延迟分配技术选择适当的Lyapunov-Krasovskii泛函并使用FF l(2)增益定义与广义S过程相结合,可以开发出足以解决此问题的条件。然后,借助Finsler引理,将导出的条件线性化,并进一步引入其他松弛变量以得到更灵活的结果。因此,最终滤波器设计条件是根据三个不同频率范围(即低,中和高频范围)中的线性矩阵不等式确定的。最后,给出了一个仿真实例来说明该方法的有效性和优点。

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