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线性时变分段参数系统的稳定性与L2增益性能
Stability and L2-Gain of Linear Parameter-Varying Subsection System
【摘要】 为降低李雅普诺函数(Lyapunov function)分析参数时变系统引起的保守性,研究了系统稳定性、L2增益与参数分段和参数变化率的关系,提出了一种同时考虑参数分段和参数变化率的线性时变参数系统的线性矩阵不等式(LMI)设计方法.仿真结果表明,系统具有鲁棒稳定性和对干扰的抑制作用,该方法适用于各种线性时变参数系统.
【Abstract】 In order to reduce conservative performances resulted in by the application of the Lyapunov function to the analysis of a linear parameter-varying system,the relationships of the stability and L2-gain of the system with the subsection and changing rate of parameters were investigated.By considering the subsection and changing rate of parameters together,a design method for linear parameter-varying systems was put forward based on LMI(linear matrix inequality).Simulation results show that the system is robust and external disturbance is outstandingly restrained to prove this method applicable to all kinds of linear parameter-varying systems.
【Key words】 linear time-varying parameter; subsection and changing rate of parameter; stability; L2-gain;
- 【文献出处】 西南交通大学学报 ,Journal of Southwest Jiaotong University , 编辑部邮箱 ,2009年05期
- 【分类号】TP13
- 【下载频次】98