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ALGORITHM FOR CHARACTERISTIC HARMONICS ANALYSIS BASED ON SPECTRAL REFINEMENT AND INTERPOLATION

机译:基于光谱改进和插值的特征谐波分析算法

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The common method of characteristic harmonics analysis is fast Fourier transform (FFT). Because of the restraint of fence effect and spectrum leakage, the precision of FFT is not high. In order to improve the accuracy of characteristic harmonics analysis, an algorithm based on spectral refinement and interpolation is put forward. First, Zoom-FFT is adopted to refine the local frequency range of characteristic harmonics. Second, 6-term cosine windowed interpolation is used to correct the refined spectrum. Then the accurate estimations of parameters such as frequency, amplitude and phase can be obtained. Fast Fourier Transform, Zoom-FFT and the proposed method are adopted to process simulated characteristic harmonics and harmonics of 24-pluse rectification system. For the processing of simulated characteristic harmonics, the minimum relative errors of frequency, amplitude and phase are 2.3812 05×10~(-14)%, 5.3372 61×10~(-14)% and 2.7430 70×10~(-4)%. For the processing of harmonics of 24-pluse rectification system, the minimum errors of frequency, amplitude and phase are 1.8233×10~(-15) Hz, 1.0305 × 10~(-15) A and 2.4207 × 10~(-4). Results of the experiments demonstrate that the proposed method has the capability to improve the precision of parameter estimation and is a high-quality characteristic harmonics analysis algorithm.
机译:特征谐波分析的常用方法是快速傅里叶变换(FFT)。由于围栏效应和频谱泄漏的抑制,FFT的精度不高。为了提高特征谐波分析的准确性,提出了一种基于光谱改进和插值的算法。首先,采用ZOOM-FFT来改进特征谐波的局部频率范围。其次,使用6阶段余弦窗口插值来校正精制光谱。然后可以获得可以获得频率,幅度和阶段的参数的准确估计。采用快速傅立叶变换,缩放FFT和所提出的方法来处理模拟特性谐波和24立式整流系统的谐波。为了处理模拟特性谐波,频率,幅度和相位的最小相对误差为2.3812 05×10〜(-14)%,5.3372 61×10〜(-14)%和2.7430 70×10〜(-4) %。为了处理24-pluse整流系统的谐波,频率,幅度和相位的最小误差为1.8233×10〜(-15)Hz,1.0305×10〜(-15)A和2.4207×10〜(-4) 。实验结果表明,该方法具有提高参数估计精度的能力,是一种高质量的特征谐波分析算法。

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