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Wavelet based harmonic parameter estimation in non-Gaussian impulsive noise environments

机译:非高斯脉冲噪声环境中基于小波的谐波参数估计

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This paper focuses on the harmonic estimation procedure based on continuous wavelet transform (CWT) when the stationary signal to be analyzed is corrupted by the non-Gaussian impulsive noise. CWT of the harmonic signal and the impulsive noise are compared, and it is proved that the parameters of the complex Morlet wavelet have significant impacts on the CWT coefficients. We calculate the total duration of the regions in wavelet ridge that is contaminated by the impulsive noise and the edge effect, and then the optimum wavelet parameters are determined when the duration achieves its minimum value. After the regions are removed, the amplitude, frequency and phase of each harmonic component can be estimated accurately. The effectiveness of the proposed method is confirmed through numerical simulation.
机译:当待分析的平稳信号被非高斯脉冲噪声破坏时,本文重点研究了基于连续小波变换(CWT)的谐波估计程序。比较了谐波信号的CWT和脉冲噪声,证明了复杂的Morlet小波的参数对CWT系数有显着影响。我们计算了小波脊中被脉冲噪声和边缘效应污染的区域的总持续时间,然后在持续时间达到最小值时确定最佳小波参数。去除这些区域后,可以准确估算每个谐波分量的幅度,频率和相位。通过数值模拟验证了该方法的有效性。

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