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New robust LMI synthesis conditions for mixed H2/H infinity gain-scheduled reduced-order DOF control of discrete-time LPV systems

机译:用于混合H2 / H Infinity的新型鲁棒LMI合成条件,可离散时间LPV系统的降低阶DOF控制

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This paper investigates the problems of stabilization and mixed H2/H infinity reduced-order dynamic output-feedback control of discrete-time linear systems. The synthesis conditions are formulated in terms of parameterdependent linear matrix inequalities (LMIs) combined with scalar parameters, dealing with state-space models where the matrices depend polynomially on time-varying parameters and are affected by norm-bounded uncertainties. The motivation to handle these models comes from the context of networked control systems, particularly when a continuous-time plant is controlled by a digitally implemented controller. The main technical contribution is a distinct LMI-based condition for the dynamic output-feedback problem, allowing an arbitrary structure (polynomial of arbitrary degree) for the measured output matrix. Additionally, an innovative heuristic is proposed to reduce the conservativeness of the stabilization problem. Numerical examples are provided to illustrate the potentialities of the approach to cope with several classes of discrete-time linear systems (time-invariant and time-varying) and the efficiency of the proposed design conditions when compared with other methods available in the literature.
机译:本文研究了离散时间线性系统的稳定和混合H2 / H Infinity降低的动态输出 - 反馈控制的问题。在参数依赖性线性矩阵不等式(LMI)与标量参数组合的方面配制了合成条件,处理了矩阵依赖于时变参数的状态空间模型,并且受到规范的不确定性的影响。处理这些模型的动机来自网络控制系统的背景,特别是当连续时间设备由数字实现的控制器控制。主要技术贡献是动态输出反馈问题的不同LMI的条件,允许测量输出矩阵的任意结构(多项式的任意度)。此外,提出了一种创新的启发式,以减少稳定问题的保守性。提供了数值示例以说明与文献中可用的其他方法相比,应对若干类别的离散时间线性系统(时间不变和时变)和所提出的设计条件的效率的潜在例子。

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