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首页> 外文期刊>Information Sciences: An International Journal >Asynchronous dissipative filter design of nonhomogeneous Markovian jump fuzzy systems via relaxation of triple-parameterized matrix inequalities
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Asynchronous dissipative filter design of nonhomogeneous Markovian jump fuzzy systems via relaxation of triple-parameterized matrix inequalities

机译:通过放松三重参数化矩阵不等式的非均匀性市场跳跃模糊系统的异步耗散滤波器设计

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摘要

This paper investigates the problem of designing a dissipativity-based asynchronous filter for a class of nonhomogeneous discrete-time Markovian jump fuzzy systems with uncertainties. Different from previous works, the proposed approach opens a possibility to tackle more realistic problems of handling both asynchronism and nonhomogeneity phenomena of plant and filter modes. To be more concrete, this paper proposes a novel relaxation method capable of handling triple-parameterized matrix inequalities in such a way that central constraints on multiple time-varying parameters can be sufficiently exploited. Especially, an attempt to utilize the conditional relation between two nonhomogeneous Markov chains is first made to reduce the conservatism of two-step relaxation process that has to employ mutually uncorrelated slack variables for plant and filter modes. (C) 2018 Elsevier Inc. All rights reserved.
机译:本文调查了设计一种具有不确定性的一类非均匀离散时间马克维亚跳动系统的耗散基础的异步过滤器的问题。 不同于以前的作品,所提出的方法打开了一种可能解决处理植物和过滤模式异步和非均匀性现象的更现实问题。 本文更具体地,本文提出了一种能够处理三重参数化矩阵不等式的新型弛豫方法,使得可以充分利用对多个时变参数的核心约束。 特别是,首先尝试利用两个非均匀性马尔可夫链之间的条件关系,以减少两步松弛过程的保守,必须采用植物和过滤模式的相互不相关的松弛变量。 (c)2018年Elsevier Inc.保留所有权利。

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