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HȡE; filtering for linear continuous-time systems subject to sensor non-linearities

机译:H ȡE; 滤波用于受传感器非线性影响的线性连续时间系统

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摘要

In this study, the HȡE; filtering problem for linear continuous-time systems subject to sensor non-linearities is considered. First, the global HȡE; filtering is addressed by modelling the sensor non-linearities as sector non-linearities. The existence condition for an H1 filter is derived for such systems by using both the circle criterion theory and Popov criterion theory. In both cases, design methods for H1 filtering are proposed by means of linear matrix inequalities (LMIs)-based optimisation approach, which enables solutions to be found via efficient interior-point algorithms. To reduce the conservatism in the design of global HȡE; filters for linear systems with output saturation non-linearities, the local H1 filtering problem is considered. Local HȡE; filtering refers that the states are within some bounded set while a regional LH2 gain is guaranteed. An LMI-based approach is developed to calculate parameter matrices of the local HȡE; filter. Numerical examples are given to demonstrate the usefulness of the proposed results.
机译:在这项研究中,考虑了线性连续时间系统在传感器非线性作用下的H ȡE; 滤波问题。首先,通过将传感器非线性建模为扇区非线性来解决全局H ȡE; 滤波。通过使用圆准则理论和波波夫准则理论,推导了此类系统的H1滤波器的存在条件。在这两种情况下,都通过基于线性矩阵不等式(LMI)的优化方法提出了H1滤波的设计方法,该方法可通过有效的内点算法找到解决方案。为了减少具有输出饱和非线性的线性系统的全局H ȡE; 滤波器设计的保守性,考虑了局部H1滤波问题。局部H ȡE; 滤波是指状态在某个有界集中,同时保证了区域LH 2 增益。开发了一种基于LMI的方法来计算局部H ȡE; 滤波器的参数矩阵。数值算例表明了所提出结果的有效性。

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