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A Fourier Based Wavelet Approach Using Heisenberg’s Uncertainty Principle and Shannon’s Entropy Criterion to Monitor Power System Small Signal Oscillations

机译:基于傅立叶的小波方法,使用海森堡的不确定性原理和香农的熵准则来监测电力系统的小信号振荡

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摘要

This paper presents a novel approach to estimate modal parameters of power systems for monitoring and analyzing the embedded modes of small signal oscillations. The proposed approach applies continuous wavelet transform (CWT) to identify damping and frequency of critical modes based on its time-frequency localization capability. The CWT has modified Morlet function as its mother wavelet. A procedure is also presented to fine-tune settings of the modified Morlet function of the CWT based on Heisenberg’s uncertainty principle and Shannon's entropy criterion. Additionally, high computational burden of the time-frequency methods is an important obstacle in online monitoring of power systems by these methods. To remedy this problem, the convolution integral of the CWT is calculated by efficient fast Fourier transform (FFT) routine in the proposed approach leading to a low computational burden. The proposed approach is compared with several other signal processing methods for modal identification of power systems. These comparisons illustrate effectiveness of the proposed approach, regarding run time, persistency against noise and estimation accuracy for online monitoring of small signal oscillations.
机译:本文提出了一种新的方法来估计电力系统的模态参数,以监视和分析小信号振荡的嵌入模式。所提出的方法应用连续小波变换(CWT)来基于其时频定位能力识别临界模式的阻尼和频率。 CWT修改了Morlet函数作为其子波。还提出了一种基于Heisenberg的不确定性原理和Shannon熵准则来微调CWT修改后的Morlet函数的设置的过程。另外,时频方法的高计算负担是通过这些方法在线监视电力系统的重要障碍。为了解决这个问题,在所提出的方法中通过有效的快速傅立叶变换(FFT)例程来计算CWT的卷积积分,从而导致较低的计算负担。将该方法与其他几种信号处理方法进行了电力系统模态识别的比较。这些比较说明了所提出方法的有效性,涉及运行时间,针对噪声的持久性以及在线监测小信号振荡的估计精度。

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