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A linear matrix inequality (LMI) approach to robust H2 sampled-data control for linear uncertain systems

机译:用于线性不确定系统的鲁棒H2采样数据控制的线性矩阵不等式(LMI)方法

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摘要

In this paper, we consider the H2 sampled-data control for uncertain linear systems by the impulse response interpretation of the H2 norm. Two H2 measures for sampled-data systems are considered. The robust optimal control procedures subject to these two H2 criteria are proposed. The development is primarily concerned with a multirate treatment in which a periodic time-varying robust optimal control for uncertain linear systems is presented. To facilitate multirate control design, a new result of stability of hybrid system is established. Moreover, the single-rate case is also obtained as a special case. The sampling period is explicitly involved in the result which is superior to traditional methods. The solution procedures proposed in this paper are formulated as an optimization problem subject to linear matrix inequalities. Finally, we present a numerical example to demonstrate the proposed techniques.
机译:在本文中,我们通过H2范数的脉冲响应解释来考虑不确定线性系统的H2采样数据控制。考虑了针对采样数据系统的两种H2措施。提出了受这两个H2准则约束的鲁棒最优控制程序。该发展主要涉及多速率处理,其中提出了不确定线性系统的周期性时变鲁棒最优控制。为了促进多速率控制设计,建立了混合系统稳定性的新结果。此外,也可以作为特殊情况获得单率情况。采样周期明确地包含在结果中,这优于传统方法。本文提出的求解过程被公式化为受线性矩阵不等式约束的优化问题。最后,我们提供一个数值示例来说明所提出的技术。

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