∞fault estimation problem for 2-D linear discrete time-va'/> <inline-formula><tex-math notation='LaTeX'>$H_{infty}$</tex-math></inline-formula>Fault Estimation for 2-D Linear Discrete Time-Varying Systems Based on Krein Space Method
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$H_{infty}$Fault Estimation for 2-D Linear Discrete Time-Varying Systems Based on Krein Space Method

机译: $ H _ { infty} $ 基于二维线性离散时变系统的故障估计克林空间法论

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摘要

This paper addresses the finite horizon Hfault estimation problem for 2-D linear discrete time-varying systems with bounded unknown input and measurement noise. The main contribution of this paper is the Hfault estimator for 2-D systems with a necessary and sufficient existence condition. By introducing a partially equivalent stochastic dynamic system in Krein space, the necessary and sufficient condition for the existence of the Hfault estimator is derived based on innovation analysis and projection formula in Krein space. Then, the solution of the estimator is achieved by means of a Riccati-like difference equation for 2-D systems. Finally, a thermal process example is given to demonstrate the effectiveness of the proposed method.
机译:本文介绍了有限水平H n n故障估计问题。本文的主要贡献是H n n故障估计器,用于具有必要和充分存在条件的二维系统。通过在Kerin空间中引入部分等效的随机动力学系统,存在H n nfault估计量是根据Kerin空间中的创新分析和投影公式得出的。然后,借助于二维系统的类似Riccati的差分方程来获得估计器的解。最后,给出了一个热过程实例来证明所提方法的有效性。

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