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On Jun 30, 11:29*am, Keith Dysart wrote:
Check the a0 coefficient in the Fourier transform. This represents the DC component of the signal. And the result is zero EM waves, either forward or reflected, and your argument falls apart. Without this, how would you deal with a signal such as * V(t) = 10 + 2 cos(3t) If the cosine term is zero, there are zero EM waves, either forward or reflected, and your argument falls apart. Incidentally, V(t) = 10, is a perfect way to prove that energy and the time derivitive of energy are not the same thing and your argument falls apart. Alternatively, one can use the standard trick for dealing with non-repetitive waveforms: choose an arbitrary period. 24 hours would probably be suitable for these examples and transform from there. Still, you will have zero frequency component to deal with, but there will be some at higher frequencies (if you choose your function to make it so). Windowing doesn't generate EM waves where none exist in reality and your argument falls apart. -- 73, Cecil, w5dxp.com |
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