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Design of unknown input fractional order proportional–integral observer for fractional order singular systems with application to actuator fault diagnosis

机译:分数阶奇异系统的未知输入分数阶比例积分观测器设计及其在执行器故障诊断中的应用

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摘要

This study proposes the design of an unknown input fractional order proportional-integral observer for fault diagnosis of linear fractional order singular (FOS) systems. The considered system is rectangular in general form. The necessary and sufficient conditions for the existence of the proposed observer are derived, and a systematic design approach is presented. The proposed observer is non-singular, and uses only the original coefficient matrices to estimate the norm-bounded actuator faults. Also, the unknown input appearing in measurement is considered and the effects of unknown inputs are decoupled from observer dynamics. By introducing a continuous frequency distributed model and using indirect Lyapunov approach, the convergence conditions of the proposed observer are derived in terms of linear matrix inequalities. Furthermore, for a class of non-linear FOS systems with both output disturbances and input uncertainties, a non-linear observer is developed based on the proposed design approach. The existence and convergence of this observer are proved. Finally, the effectiveness of the proposed method is illustrated via two examples.
机译:这项研究提出了一个未知的输入分数阶比例积分观测器的设计,用于线性分数阶奇异(FOS)系统的故障诊断。所考虑的系统通常是矩形的。推导了提出的观测器存在的必要条件和充分条件,并提出了一种系统的设计方法。提出的观测器是非奇异的,并且仅使用原始系数矩阵来估计范数有界的执行器故障。而且,考虑了出现在测量中的未知输入,并且未知输入的影响与观察者动力学分离。通过引入连续频率分布模型并使用间接Lyapunov方法,根据线性矩阵不等式推导了所提出观测器的收敛条件。此外,对于一类同时具有输出扰动和输入不确定性的非线性FOS系统,基于所提出的设计方法,开发了一种非线性观测器。证明了该观测器的存在性和收敛性。最后,通过两个例子说明了该方法的有效性。

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