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Robust L_infinity-induced deconvolution filtering for linear stochastic systems and its application to fault reconstruction

机译:线性随机变量的鲁棒L_infinity诱导反卷积滤波   系统及其在故障重建中的应用

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摘要

The problem of stationary robust L_infinity-induced deconvolution filteringfor the uncertain continuous-time linear stochastic systems is addressed. Thestate space model of the system contains state- and input-dependent noise anddeterministic parameter uncertainties residing in a given polytope. In thepresence of input-dependent noise, we extend the derived lemma in Berman andShaked (2010) characterizing the induced L_infinity norm by linear matrixinequalities (LMIs), according to which we solve the deconvolution problem inthe quadratic framework. By decoupling product terms between the Lyapunovmatrix and system matrices, an improved version of the proposedL_infinity-induced norm bound lemma for continuous-time stochastic systems isobtained, which allows us to realize exploit parameter-dependent stability ideain the deconvolution filter design. The theories presented are utilized forsensor fault reconstruction in uncertain linear stochastic systems. Theeffectiveness and advantages of the proposed design methods are shown via twonumerical examples.
机译:解决了不确定连续时间线性随机系统的平稳鲁棒L_无穷大反褶积滤波问题。系统的状态空间模型包含存在于给定多面体中的与状态和输入有关的噪声和确定性参数不确定性。在存在依赖于输入的噪声的情况下,我们通过线性矩阵不等式(LMI)扩展了Berman andShaked(2010)的导出引理,表征了L_infinity范数,从而解决了二次框架中的反卷积问题。通过将Lyapunov矩阵与系统矩阵之间的乘积项解耦,获得了针对连续时间随机系统的L_infinity诱导范数约束引理的改进版本,这使我们能够在反卷积滤波器设计中实现利用参数相关的稳定性思想。提出的理论被用于不确定线性随机系统中的传感器故障重建。通过两个实例说明了所提出设计方法的有效性和优势。

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    Tabarraie, Mehrdad;

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  • 年度 2013
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