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Robust control of polytopic systems by convex optimization

机译:通过凸优化对多主题系统进行鲁棒控制

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Robust control synthesis of linear time-invariant SISO polytopic systems is investigated using the polynomial approach. A convex set of all stabilizing controllers for a polytopic system is given over an infinite-dimensional space. A finite-dimensional approximation of this set is obtained using the orthonormal basis functions and represented by a set of LMIs thanks to the KYP lemma. Then, an LMI based convex optimization problem for robust pole placement with sensitivity function shaping in two- and infinity-norm is proposed. The simulation results show the effectiveness of the proposed method.
机译:使用多项式方法研究了线性时不变SISO多边形系统的鲁棒控制综合。在无穷维空间上给出了一个多主题系统的所有稳定控制器的凸集。该集合的有限维近似使用正交标准基函数获得,并且由于KYP引理而由一组LMI表示。然后,提出了一种基于LMI的凸优化问题,用于鲁棒极点布置,具有在两个和无限范数下的灵敏度函数整形。仿真结果表明了该方法的有效性。

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