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Geometric techniques for robust stabilization of linear time-varying systems

机译:用于线性时变系统鲁棒稳定的几何技术

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摘要

The foundation of a geometric theory for robust stabilization of infinite-dimensional time-varying linear systems is presented. The uncertainty of a system is described by perturbations of its graph and measured in the gap metric. An explicit expression for the radius of the maximal uncertainty in the plant that a feedback system can tolerate is given. The least amount of combined uncertainty that causes the feedback system to become unstable when uncertainty is present in both the plant and the controller is characterized. The fundamental mathematical object in this study is the parallel projection operator onto the graph of the plant along the inverse graph of the controller.
机译:介绍了无限尺寸时变线性系统鲁棒稳定的几何理论的基础。系统的不确定性由其图的扰动描述并在间隙度量中测量。给出了在工厂中最大不确定性的半径的显式表达式,即反馈系统可以耐受。在植物和控制器中存在不确定性时,使反馈系统变得不稳定的组合不确定性的最小量。本研究中的基本数学对象是平行投影算子沿着控制器的逆图到工厂的图表上。

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