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Control of systems with actuator saturation non-linearities: an LMI approach

机译:具有执行器饱和非线性的系统控制:LMI方法

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摘要

In this -paper, we develop a static, full-state feedback and a dynamic, -output feedback control design framework for continuous-time, multivariable, linear, time-invariant systems subject to time-invariant, sector-bounded, input non-linearities. The proposed framework directly accounts for robust stability and robust performance over the class of input non-linearities. Specifically, the problem of feedback control design in the presence of t time-invariant, sector-bounded, input non-linearities is embedded within a Lure-Postnikov Lyapunov function framework by constructing a set of linearmatrix-inequality conditions whose solution guarantees closed-loop asyinptotic stability with guaranteed domains of attraction in the face of time-invariant, sector-bounded, actuator non-liinearities. A detailed numerical algorithm is provided for solving the linear-matrix-inequality conditions arising in actuator saturation control. Three illustrative numerical examples are presented to demonstrate the effectiveness of the proposed approach.
机译:在本文中,我们为受时间不变,扇区有界,输入无约束的连续时间,多变量,线性,时不变系统开发了静态的全状态反馈和动态的输出反馈控制设计框架。线性。所提出的框架直接考虑了输入非线性类别上的鲁棒稳定性和鲁棒性能。具体而言,通过构建一组线性矩阵不等式条件(其解决方案可确保闭环),在存在t个时不变,扇形边界,输入非线性的情况下,将反馈控制设计问题嵌入到Lure-Postnikov Lyapunov函数框架中面对时不变的,有界的,执行器无线性时,具有渐近稳定性并具有吸引域的保证。提供了一种详细的数值算法,用于解决执行器饱和控制中出现的线性矩阵不等式条件。给出了三个说明性的数值示例,以证明所提出方法的有效性。

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