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Robust control of polytopic systems by convex optimization

机译:通过凸优化的多孔系统鲁棒控制

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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间不变的SISO多粒子系统的鲁棒控制合成。在无限尺寸的空间上给出了多种子间系统的所有稳定控制器的凸形集合。使用正交基本函数获得该组的有限尺寸近似,并且由于kyp引理,由一组Lmis表示。然后,提出了一种基于LMI的凸形优化问题,用于以两倍和无限常量的具有灵敏度函数整形的强大杆放置。仿真结果表明了该方法的有效性。

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