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Mixed-μ-Analysis for Flexible Systems. Part I: Theory

机译:柔性系统的混合μ分析。第一部分:理论

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This paper presents new tools for computing upper and lower bounds of μ without frequency gridding. The proposed techniques for computing lower bounds of the peaks of the μ-curve, are divided into two steps. The first one consists of finding the perturbation with minimum Frobenius norm that leads to the limit of stability. Using this result as an initialization, the second algorithm finds the perturbation with minimum sigma-max norm such that the system remains at the limit of stability. Thelimit of stability is considered both from a state space and from a transfer matrix point of view, which leads to two classes of techniques. The lower bounds are validated by using an upper-bound analysis technique that considers standard scalings over arange of frequencies instead of at an isolated frequency.
机译:本文介绍了用于计算μ的上限和下限的新工具,μS没有频率网格。所提出的用于计算μ曲线峰的下限的技术被分成两个步骤。第一个包括以最小的Frobenius规范找到扰动,导致稳定的极限。使用此结果作为初始化,第二种算法找到了最小Sigma-MAX规范的扰动,使得系统保持稳定的极限。从状态空间和转移矩阵的角度来看,稳定性的稳定性既可以考虑,这导致两类技术。通过使用上限分析技术验证下限,这些技术将标准缩放在频率的范围内而不是在隔离频率的情况下进行验证。

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