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Asynchronous Filtering for Delayed Markovian Jump Systems via Homogeneous Polynomial Approach

机译:延迟Markovian跳跃系统通过均匀多项式方法的异步滤波

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摘要

In this article, the asynchronous filtering scheme for Markovian jump systems (MJSs) subjected to time-varying delays and infinite distributed delays, is investigated based on the homogeneous polynomial approach. First, sufficient conditions are proposed to ensure that the filtering error system is exponentially stabile in mean square and satisfies a given performance index simultaneously. Second, the asynchronous filter is synthesized for MJSs with certain transition probability. Moreover, one so-called homogeneous polynomial method is developed to design the asynchronous filter in the case of uncertain transition probabilities. During the analysis, a homogeneous polynomial matrix is introduced in the parameter-dependent Lyapunov function that can reduce the conservatism of the results. Finally, a numerical example is given to support the feasibility and effectiveness of the proposed theory.
机译:在本文中,基于均质多项式方法研究了经受时变延迟和无限分布延迟的Markovian跳转系统(MJSS)的异步过滤方案。首先,提出了充分的条件以确保过滤误差系统在均方方面是指数稳定的,并且同时满足给定的性能指数。其次,对于具有某些转换概率的MJSS合成异步滤波器。此外,开发了一种所谓的均匀多项式方法以在不确定的过渡概率的情况下设计异步过滤器。在分析期间,在参数依赖性Lyapunov函数中引入了均匀的多项式矩阵,其可以降低结果的保守。最后,给出了一个数值例子来支持所提出的理论的可行性和有效性。

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