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Feedback of passive systems: synthesis and analysis of linear robust control systems

机译:无源系统的反馈:线性鲁棒控制系统的综合和分析

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The feedback interconnection of passive systems always leads to a stable control loop. This fact can be used for synthesis and analysis of linear robust control systems in a uniform framework. In the case of slowly varying uncertainties the plant can be represented by a linear time-invariant (LTI) multimodel. Rendering this multimodel passive and using a strong strictly passive controller ensures robust stability of the closed loop. The paper refines this idea to the design of robust observer-based controllers using parametric controller design. The new method allows the inclusion of a very extensive multimodel. Based on the well-accepted concept of pole assignment, the procedure yields robust controllers whose orders do not exceed the order of the plant. For rapidly varying uncertainties the plant must be modelled as a linear time-variant (LTV) system. To obtain an uncertain control loop that can also be analysed with the feedback theorem the LTV-components must be separated from the LTI system. It is shown that this can be done by establishing an affine relation between time varying parameters and the state-space matrices. The resulting closed-loop structure allows the application of the multivariable circle criterion which is used here in LMI form.
机译:无源系统的反馈互连始终会导致稳定的控制回路。该事实可用于在统一框架中对线性鲁棒控制系统进行综合和分析。在不确定性缓慢变化的情况下,植物可以用线性时不变(LTI)多模型表示。渲染此多模型无源并使用强大的严格无源控制器可确保闭环的鲁棒稳定性。本文将这种思想改进为使用参数控制器设计的基于鲁棒观察者的控制器的设计。新方法允许包含非常广泛的多模型。基于公认的极点分配概念,该过程会生成功能强大的控制器,其顺序不超过工厂的顺序。对于快速变化的不确定性,必须将工厂建模为线性时变(LTV)系统。为了获得一个不确定的控制回路,也可以使用反馈定理来分析该回路,必须将LTV组件与LTI系统分开。结果表明,这可以通过在时变参数和状态空间矩阵之间建立仿射关系来完成。产生的闭环结构允许应用此处以LMI形式使用的多变量圆准则。

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