All pass filters?
Martin Czech
martin.czech at intermetall.de
Mon Sep 7 08:57:04 CEST 1998
SNIP
> A certain spectral component of this pulse will be shifted in phase by a
> certain
> amount (which can easily be larger than 360degree). This is equivalent to
> being delayed by a certain time. I even prefer to look at the delay as 1st
> order effect, and phase shift as a derived function. The filter is a medium
>
> thru which the electric wave propagates, and this medium has a certain
> speed for the wave to go thru it. This speed is frequency dependent - I
> think for optical media and light waves it's called dispersion (?). In the
> all
> pass filter this means that phase and delay are not a linear funtion over
> frequency.
>
> So in real life, everything works fine. It's just the Fourier Transform of
> strictly periodic signals which may lead to some confusion.
>
This is what I also thought. It is usefull to record the phase response
without (artificial) discontinuities, because we then come to group delay,
I think this is d/dw PHI(w) (w:= ommega). But resonant circuits do have
a phase jump. Does anybody know, how group delay can be interpreted
there. Infinite?
Just curious.
m.c.
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