Re: AM demodulation-envelope detection method
- From: "BCLIM" <boonchun_lim@xxxxxxxxx>
- Date: Tue, 21 Jul 2009 05:40:38 -0500
On Jul 19, 10:06=A0pm, "BCLIM" <boonchun_...@xxxxxxxxx> wrote:approxima=
On Jul 16, 8:42=3DA0am, "BCLIM" <boonchun_...@xxxxxxxxx> wrote:
Hi All,
=3DA0 =3DA0 =3DA0 I have read out Richard Lyons's book about
tionanalytic
enve=3D
lope
detection. In the book got mentione after taking magniture of
needsignal, which is square root[square(I)+ square(Q)] and the result
lowto
resultant =3Dbe low pass filter to smoothen the signal. From the maths, the
of
the modulus of analytic signal will be only carrie(DC) plus message
signal(which is the envelope). In this case why we still need to
Doespass
beforefilter to smoothen out the signal. I did a FFT plot of the signal
low pass filtering, notice there are harmoincs of signal present.
double.an=3D
y
one know why the harmonic present? Thanks.
Aliasing? When you square the I and Q signals their bandwidths
sampleDo you have enough headroom between your signal content and the
th=rate to avoid aliasing?
Clay
Hi Clay,
=A0 =A0 =A0 =A0 The I and Q signal are digitized signal, the square of
esealiasi=
signals are done in the software. Therefore there shouldn't be any
ngwill
problem. But definetely sqaure of each the signal will have second
harmonis, in this case I thought the mathematical shown at the end i
ideaonly have the DC term(carrier) plus the message signal so I have no
Yup. The sampling rate is more than 4X. The signal is 7kHz and thewhy the harmonics still present. Thanks.
Regards,
BC- Hide quoted text -
- Show quoted text -
Hello BC,
I think you missed the point. For example let's say you have a 1000 Hz
sinewave sampled at 2500 Hz. Here there is no aliasing. Now square the
1000 Hz sinewave. A simple trig theorem tells us that we now have a
mix of 0Hz and 2000 Hz. Thus the 2000 Hz component sampled at 2500Hz
becomes a 500 Hz component. The aliasing has folded the signal's
spectrum back on itself. It doesn't matter that this is done in
software after the original sampling process.
Now back to the main question. Is your sampling rate more than four
times the maximum frequency? (before any squaring)
Clay
Hi Clay,
sampling rate 300kHz something.
BC
.
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