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On the Robust H{sub}∞ Reduced-Order Unknown-Input Filtering Problem for a Class of Uncertain Linear Neutral Systems

机译:在鲁棒H {Sub}上的一类不确定线性中性系统的减少阶未知输入过滤问题

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In this note, existence and design of reduced-order robust H{sub}∞ filters for a class of neutral systems are addressed. We focus in particular on systems subjected to parametric uncertainties and unknown inputs. Thanks to the descriptor system approach and several algebraic manipulations, we shall establish that the existence of such filters is guaranteed when certain necessary and sufficient conditions are fulfilled. Thereafter, based on the Krasovskii stability theorem, it is shown that the design of such filters is tuned into a feasibility problem of some reduced-order linear matrix inequalities. Finally, we present an illustrative example to show the effectiveness of the obtained results.
机译:在本说明中,解决了一类中性系统的减少稳定H {sub}∞滤波器的存在和设计。我们特别关注经过参数化不确定性和未知投入的系统。由于描述符系统方法和多个代数操作,我们将确保在满足某些必要和充分条件时保证这种过滤器的存在。此后,基于Krasovskii稳定性定理,示出了这种滤波器的设计被调整成一些减少的线性矩阵不等式的可行性问题。最后,我们提出了一个说明性示例以显示所获得的结果的有效性。

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