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GAIN-BANDWIDTH OPTIMAL DESIGN FOR THE NEW FORMULATION QUANTITATIVE FEEDBACK THEORY

机译:新配方定量反馈理论的增益带宽优化设计

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Recent work in Quantitative Feedback Theory (QFT) has extended the methodology to both parametric and non-parametric uncertainty. An issue that remains largely unsolved is that of constructive existence conditions for optimal QFT controllers. The approach of Thompson and Nwokah (1994) was to build upon the classical Bode analysis approach to loop shaping by defining the structure and parameters of an acceptable initial QFT controller a priori; locally optimal controllers of this structure could then be computed via a constrained nonlinear programming algorithm. The purpose of this paper is to extend this methodology to the combined parametric and non-parametric, new formulation QFT bounds. In addition, we take a closer look at measures of optimality for the QFT problem, and we consider Horowitz's original notion of "cost of feedback" in terms of a quantity we define as controller excess gain-bandwidth area.
机译:定量反馈理论(QFT)的最新工作已将方法学扩展到参数不确定性和非参数不确定性。仍未解决的问题是最佳QFT控制器的构造性存在条件。 Thompson和Nwokah(1994)的方法是在经典的Bode分析方法的基础上,先定义可接受的初始QFT控制器的结构和参数,然后再进行环路整形。然后可以通过约束非线性编程算法来计算这种结构的局部最优控制器。本文的目的是将这种方法扩展到参数化和非参数化的新公式QFT界限。此外,我们仔细研究了QFT问题的最佳度量,并根据定义为控制器超额增益带宽区域的数量来考虑Horowitz最初的“反馈成本”概念。

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