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Robustness Analysis of a Self-Sensing AMB by Means of μ-Analysis

机译:通过μ分析借助于自感应AMB的鲁棒性分析

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The stabilitymargin of a two degree-of-freedomself-sensing AMB is estimated bymeans of μ-analysis. The specific self-sensing algorithm implemented in this study is the direct current measurement (DCM) method. Detailed black-box models are developed for the main subsystems in the AMB by means of discrete-time system identification. Suitable excitation signals are generated for system identification in cognisance of frequency induced nonlinear behaviour of the AMB. Novel graphs that characterize an AMB’s behaviour for input signals of different amplitudes and frequency content are quite useful in this regard. In order to obtain models for dynamic uncertainty in the various subsystems (namely the power amplifier, self-sensing module and AMB plant), the identified models are combined to form a closed-loop LTI model for the self-sensing AMB. The response of this closed-loop model is compared to the original AMB’s response and models for the dynamic uncertainty are empirically deduced. Finally, the system’s stability margin for the modelled uncertainty is estimated by means of μ-analysis. The resultant μ-analyses show that self-sensing AMBs are rather sensitive for variations in the controller and the self-sensing module.
机译:估计了两个自由度感应的AMB的稳定性,估计了μ分析。本研究中实现的具体自感应算法是直流测量(DCM)方法。通过离散时间系统识别,为AMB中的主要子系统开发了详细的黑盒模型。产生合适的激励信号,用于频率诱导的AMB的频率诱导非线性行为的认识到系统识别。表征AMB的不同幅度和频率内容的输入信号的行为的新图表在这方面非常有用。为了在各种子系统中获得用于动态不确定性的模型(即功率放大器,自感应模块和AMB工厂),将所识别的模型组合以形成自感应AMM的闭环LTI模型。将该闭环模型的响应与原始的AMB的响应和动态不确定性的模型进行了比较。最后,通过μ分析估算系统的稳定性余量。得到的μ分析表明,自感应的AMB对于控制器和自感应模块的变化是相当敏感的。

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