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Robust stability analysis based on finite impulse response scaling for discrete-time linear time-invariant systems

机译:离散时间线性时不变系统基于有限冲激响应标度的鲁棒稳定性分析

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In this study, we discuss a dynamic scaling approach exploiting the separator-type robust stability condition for discrete-time linear time-invariant systems. We confine ourselves to a class of what we call finite impulse response (FIR) separators, and establish a systematic and practical framework of searching for an FIR separator satisfying the separatortype condition. The first step is to give explicit structure of FIR separators suitable for dealing with a given set of structured uncertainties. The second step is to give an explicit linear matrix inequality condition for the analysis. In particular, a minimal realisation of an augmented system to be dealt with in FIR scaling is derived, which is non-trivial and is very important in reducing the computational load in the numerical computation. Effectiveness of the developed framework is demonstrated numerically, through comparison with the conventional static scaling and ;C;-analysis.
机译:在这项研究中,我们讨论了动态标度方法,该方法利用了离散时间线性时不变系统的分隔器类型的鲁棒稳定性条件。我们将自己局限于一类所谓的有限冲激响应(FIR)分隔符,并建立一个系统和实用的框架来搜索满足分隔符类型条件的FIR分隔符。第一步是给出适合于处理给定的结构化不确定性集合的FIR分隔符的显式结构。第二步是为分析给出一个明确的线性矩阵不等式条件。特别地,导出了在FIR缩放中要处理的增强系统的最小实现,这是不平凡的,并且对于减少数值计算中的计算负荷非常重要。通过与常规静态缩放和; C-分析进行比较,以数值方式证明了所开发框架的有效性。

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