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A Stable Adaptive Gradient Descent Harmonic-Disturbance Rejection for Improving Phase-Tracking Accuracy

机译:一种稳定的自适应梯度下降谐波干扰抑制,用于提高相位跟踪精度

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摘要

This paper proposes a stable adaptive gradient descent for harmonic-disturbance rejection as a tool for grid-power signal processing, magnetic rotary encoders, and permanent-magnet synchronous motors. The method can be widely applied to increase the accuracy of phase or position estimation in various systems in which harmonic disturbances exist. The proposed technique is based on learning the harmonic amplitudes by means of gradient descent on the feedback phase error. To compensate for the disadvantages of existing gradient-descent methods, the derivative expansion is fully developed with system transfer function integration for stable weighting update. In addition, an adaptive learning rate is also proposed based on discrete Lyapunov standard to achieve stability, and theoretical analysis is discussed. The performance of the method is evaluated by numerical simulation in MATLAB with various scenarios, and by the experiment with the rotary magnetic encoders. The results show that the proposed method achieves stability and high performance in harmonic rejection.
机译:本文提出了稳定的自适应梯度下降,用于谐波干扰抑制作用电网电源信号处理,磁旋转编码器和永磁同步电动机的工具。该方法可以广泛应用于提高各种系统中的相位或位置估计的精度,其中存在谐波干扰。所提出的技术基于通过对反馈相位误差的梯度下降来学习谐波幅度。为了补偿现有梯度 - 下降方法的缺点,通过系统传递函数集成来充分开发衍生扩展,以进行稳定加权更新。此外,还提出了基于离散Lyapunov标准来实现稳定性的自适应学习速率,并且讨论了理论分析。通过具有各种场景的MATLAB中的数值模拟来评估该方法的性能,并通过旋转磁编码器的实验来评估。结果表明,该方法实现了谐波抑制的稳定性和高性能。

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