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Finite-time observer design for singular systems subject to unknown inputs

机译:具有未知输入的奇异系统的有限时间观测器设计

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This study is concerned with the finite-time observer (FTO) design for a class of singular systems subject to unknown inputs in both the state and the output equations. First, in order to overcome the restriction of the classical FTO method, two different non-singular auxiliary dynamic systems, which are simultaneously equivalent to the original singular system, are constructed to act as the new reference systems for the sub-observers' design. Second, based on the observer matching condition and strong observability condition, it is proven that an FTO can be designed where the observer parameters are given by an algebraic method. Also, in order to present a systematical method to compute the observer parameters, an alternative linear matrix inequality method is proposed. The advantages of the FTO over the conventional asymptotic convergence observer are discussed and numerical examples are given to show the effectiveness of the proposed method.
机译:这项研究与一类奇异系统的有限时间观测器(FTO)设计有关,该系统在状态和输出方程中都受到未知输入的约束。首先,为了克服经典FTO方法的局限性,构造了两个不同的非奇异辅助动力系统,这些系统同时等效于原始奇异系统,作为子观测器设计的新参考系统。其次,基于观察者匹配条件和强可观察性条件,证明可以设计FTO,其中通过代数方法给出观察者参数。另外,为了提出一种计算观测者参数的系统方法,提出了一种替代的线性矩阵不等式方法。讨论了FTO相对于传统渐近收敛观测器的优势,并通过数值算例表明了该方法的有效性。

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