Confusing THD value for a Signal without Harmonics
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When I use the offical example 'Determine THD for a Signal with Two Harmonics', I change the reference signal without harmonics and change the fundamental frequency from 100Hz to 8Hz, shown as follows:
t = 0:0.001:1-0.001;
x = 2*cos(2*pi*8*t);
Next, obtain the total harmonic distortion explicitly and using thd
r = thd(x,1000,10)
which yields r = -58.9845 dB, almost 11% THD rate!
Why a simple sinusoidal wave can cause such a THD rate using thd function?
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David Goodmanson
2024-3-5
编辑:David Goodmanson
2024-3-5
Hi weinan,
MODIFIED
The thd process widens the peaks, as shown by the plot produced when you invoke thd. When the frequency is as small as 8 Hz, the left hand side of the peak is cut off a 0 frequency (first plot) and the code picks the second peak at the nonpeak spot that you see. If you raise the frequency to, say, 20 Hz (second plot), all the peak is included in the plot and and the resulting thd is -296.41 dB which is small by any standard.
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David Goodmanson
2024-3-5
Hi weinan, after I understood the issue I went back and modified the answer.
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