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Stabilization of nonlinear large-scale systems by dithers

机译:用抖动稳定非线性大系统

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The injection of high-frequency signals, commonly called dithers: into a nonlinear large-scale system may improve its performance. Stability of the dithered large-scale system is related to that of its corresponding model-the smoothed large-scale system. The dithers' amplitudes, but not their frequencies, affect the sectors of nonlinearities. The importance of dithers' frequencies is found in their effect on the deviation of the smoothed large-scale system from the dithered large-scale system, and the deviation can be improved as the frequencies of dithers increase. Dithers of sufficiently high frequencies may result in outputs of the smoothed large-scale system and of the dithered large-scale system as close as desired. This fact enables a rigorous prediction of stability of the dithered large-scale system by establishing that of its corresponding smoothed large-scale system. The main characteristic of this work is that an algorithm is proposed to find the lower bound of each dither's amplitude for stabilizing the nonlinear large-scale system. [References: 17]
机译:将高频信号(通常称为抖动)注入非线性大型系统可能会改善其性能。抖动的大型系统的稳定性与其对应模型(平滑的大型系统)的稳定性有关。抖动的幅度而不是其频率会影响非线性部分。发现抖动频率的重要性在于它们对平滑大型系统与抖动大型系统的偏差的影响,并且可以随着抖动频率的增加来改善偏差。频率足够高的抖动可能会导致平滑的大型系统和抖动的大型系统的输出尽可能接近所需的值。通过建立相应的平滑大型系统的稳定性,可以对抖动大型系统的稳定性进行严格的预测。这项工作的主要特点是,提出了一种算法来找到每个抖动幅度的下限,以稳定非线性大规模系统。 [参考:17]

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