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Linear Matrix Inequality Method for a Quadratic Performance Index Minimization Problem with a class of Bilinear Matrix Inequality Conditions

机译:线性矩阵不等式方法,用于二次性能指数最小化问题与一类Bilinear矩阵不等式条件

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There are a lot of design problems of control system which are expressed as a performance index minimization under BMI conditions. However, a minimization problem expressed as LMIs can be easily solved because of the convex property of LMIs. Therefore, many researchers have been studying transforming a variety of control design problems into convex minimization problems expressed as LMIs. This paper proposes an LMI method for a quadratic performance index minimization problem with a class of BMI conditions. The minimization problem treated in this paper includes design problems of state-feedback gain for switched system and so on. The effectiveness of the proposed method is verified through a state-feedback gain design for switched systems and a numerical simulation using the designed feedback gains.
机译:控制系统有很多设计问题,其表示为BMI条件下的性能指数最小化。然而,由于LMI的凸性能,可以容易地解决了作为LMIS表示的最小化问题。因此,许多研究人员一直在研究将各种控制设计问题转化为凸起最小化表达为LMIS的问题。本文提出了一类BMI条件的二次性能指数最小化问题的LMI方法。本文处理的最小化问题包括用于切换系统的状态反馈增益的设计问题。通过用于交换系统的状态反馈增益设计和使用所设计的反馈增益的数值模拟来验证所提出的方法的有效性。

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