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H_∞ fault detection filter design for discrete-time nonlinear Markovian jump systems with missing measurements

机译:缺失测量的离散时间非线性马尔可夫跳跃系统的H_∞故障检测滤波器设计

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摘要

Fault detection filter (FDF) design problem for a class of discrete-time nonlinear Markovian jump systems subject to unreliable communication channel is addressed in this study. The considered system nonlinearity is assumed to satisfy global Lipschitz condition and the missing measurement phenomenon is modeled by Bernoulli binary distribution. By constructing an observer-based FDF as a residual generator, the fault detection issue is cast into a stochasticH∞filtering framework. Sufficient existence conditions of theH∞-FDF are derived via matrix inequalities. Two cases for the Markovian parameters, one is completely known transition probabilities and the other is partially known transition probabilities, have been considered in the filter design procedure, respectively. Furthermore, parameter matrices of the FDF are obtained by solving a set of linear matrix inequalities. An illustrative example is addressed to show the efficacy of the proposed filter.
机译:本研究解决了一类具有不可靠通信信道的离散时间非线性马尔可夫跳跃系统的故障检测滤波器(FDF)设计问题。假定考虑的系统非线性满足全局Lipschitz条件,并且通过Bernoulli二元分布对缺失的测量现象进行建模。通过将基于观察者的FDF构造为残差生成器,可以将故障检测问题植入随机H∞滤波框架中。通过矩阵不等式推导H∞-FDF的充分存在条件。在滤波器设计过程中分别考虑了两种情况的马尔可夫参数,一种是完全已知的转移概率,另一种是部分已知的转移概率。此外,通过求解一组线性矩阵不等式来获得FDF的参数矩阵。给出一个说明性示例以显示所提出的过滤器的功效。

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