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A New Integral Inequality Approach for Extended Dissipative Filters Design of Singular Markovian Jump Systems with Discrete and Distributed Delays

机译:具有离散和分布延迟的单数马尔维亚跳转系统扩展耗散过滤器设计的新的整体不等式方法

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This paper studies the problem of reduced-order extended dissipative filters design for continuous-time singular Markovian jump systems with discrete and distributed delays. By proposing a new integral inequality, a sufficient condition based on linear matrix inequalities (LMIs) is presented to ensure the existence of the extended dissipative filters. Compared with the previous ones, the proposed method can sufficiently exploit the information on discrete and distributed delays. A set of slack matrices instead of fixed ones are introduced in the LMIs to find all solutions of the reduced-order filters, which can enhance the flexibility of the obtained result. Two numerical examples are provided to illustrate the effectiveness and advantages of the proposed filters design condition.
机译:本文研究了具有离散和分布延迟的连续时间单数马尔维亚跳转系统的阶数延长耗散过滤器设计问题。通过提出新的整体不等式,提出了一种基于线性矩阵不等式(LMI)的足够条件以确保延伸耗散过滤器的存在。与以前的方法相比,所提出的方法可以充分利用离散和分布延迟的信息。在LMI中引入了一组Slack矩阵代替固定矩阵,以查找减阶滤波器的所有解决方案,这可以增强所获得的结果的灵活性。提供了两个数值例子以说明所提出的过滤器设计条件的有效性和优点。

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