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Harmonic Detection Algorithm Based on Kaiser Window

机译:基于KAISER窗口的谐波检测算法

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Aiming at the problems of large-scale error such as spectrum leakage and non-synchronous sampling use the method of the Fast Fourier Transform (FFT) in the harmonic detection of power system, in this paper put forward the method Kaiser window with FFT and the way harmonic analysis of window function restoration coefficient for reducing amplitude error. The magnitude recovery coefficient of the window function is calculated by simulation, when the signal of Kaiser window analyzed by FFT can suppressed the spectral leakage and multiplied by the amplitude recovery coefficient of window function corresponding to value of β in order to get the amplitude value of each harmonic. The simulation results show that the method of window FFT analysis and amplitude recovery can be realized by using 20 harmonic signals, when β = 10, the amplitude error of Kaiser window is lower than that of triangular window, Hanning window and Blackman window; when β = 30, the harmonic amplitude error of Kaiser window is less than 4%. By comparing the magnitude error of others window functions and different β values, can reduced the amplitude error of harmonic analysis by improved the β value of Kaiser window.
机译:针对大规模误差的问题,如频谱泄漏和非同步采样,使用快速傅里叶变换(FFT)的方法在电力系统的谐波检测中,本文提出了用FFT和FFT窗口的方法Kaiser窗口。窗口功能恢复系数减少幅度误差的方式谐波分析。当通过FFT分析的KAISER窗口的信号可以抑制光谱泄漏并乘以对应于β值的窗口函数的幅度恢复系数来计算窗口功能的幅度恢复系数。为了获得β值的窗口函数的幅度恢复系数,以获得幅度值每个谐波。仿真结果表明,当β= 10时,可以通过使用20次谐波信号来实现窗口FFT分析和振幅恢复的方法,kaiser窗口的幅度误差低于三角窗口,汉宁窗口和黑人窗口;当β= 30时,kaiser窗口的谐波幅度误差小于4%。通过比较其他窗口功能和不同β值的幅度误差,可以通过改进kaiser窗口的β值来降低谐波分析的幅度误差。

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