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A new design of H_∞ filtering for continuous-time Markovian jump systems with time-varying delay and partially accessible mode information

机译:具有时变时延和部分可访问模式信息的连续时间马尔可夫跳跃系统的H_∞滤波新设计

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摘要

In this paper, the delay-dependent H_~ filtering problem for a class of continuous-time Markovian jump linear systems with time-varying delay and partially accessible mode information is investigated by an indirect approach. The generality lies in that the systems under consideration are subject to a Markov stochastic process with exactly known and partially unknown transition rates. By utilizing the model transformation idea, an input-output approach is employed to transform the time-delayed filtering error system into a feedback interconnection formulation. Invoking the results from the scaled small gain theorem, an improved version of bounded real lemma is obtained based on a Markovian Lyapunov-Krasovskii functional. The underlying full-order and reduced-order H_~ filtering synthesis problems are formulated by a linearization technique. Via solving a set of linear matrix inequalities, the desired filters can therefore be constructed. The results developed in this paper are less conservative than existing ones in the literature, which are illustrated by two simulation examples.
机译:本文通过一种间接方法研究了一类具有时变时滞和部分可访问模式信息的连续时间马尔可夫跳跃线性系统的时滞相关H_〜滤波问题。普遍性在于,所考虑的系统要经过马尔可夫随机过程,其过程具有完全已知和部分未知的跃迁速率。通过利用模型转换思想,采用输入输出方法将时延滤波误差系统转换为反馈互连公式。引用缩放的小增益定理的结果,基于马尔可夫Lyapunov-Krasovskii泛函获得有界实引理的改进版本。潜在的全阶和降阶H_〜滤波合成问题是通过线性化技术制定的。通过求解一组线性矩阵不等式,因此可以构建所需的滤波器。本文得出的结果不如文献中已有的结果保守,这通过两个仿真示例进行说明。

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