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Measurement of complex RMS value of the fundamental harmonic under nonsinusoidal conditions

机译:非胰腺条件下基本谐波复合率值的测量

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Two algorithms for calculating the complex RMS values of the voltage and current fundamental harmonics in the presence of harmonic distortion are given. One is based on direct calculation of the discrete Fourier transform and the other on cyclic convolution. It is shown that the algorithms reduce the number of multiplications needed to approximately one multiplication per one eliminated harmonic and need three times as many additions. at a relatively low sample rate. Therefore. the algorithms are useful for real-time applications. It is shown how to evaluate the aliasing errors.
机译:给出了用于计算电压的复合RMS值的两种算法和在存在谐波失真的情况下的复合RMS值。一个是基于离散傅里叶变换的直接计算,另一个在循环卷积上。结果表明,该算法减少了每一个消除谐波的大约一个乘法所需的乘法数,并且需要三倍的添加。采样率相对较低。所以。算法对于实时应用是有用的。显示了如何评估别名错误。

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