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Purpose
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Complex doppler random signal.
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Synopsis
[y,iflaw] = dopnoise(N,fs,f0,d,v)
[y,iflaw] = dopnoise(N,fs,f0,d,v,t0)
[y,iflaw] = dopnoise(N,fs,f0,d,v,t0,c)
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Description
dopnoise generates a complex noisy doppler signal, normalized
so as to be of unit energy.
| Name |
Description |
Default value |
| N |
number of points |
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| fs |
sampling frequency (in Hz) |
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| f0 |
target frequency (in Hz) |
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| d |
distance from the line to the observer (in meters) |
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| v |
target velocity (in m/s) |
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| t0 |
time center |
N/2 |
| c |
wave velocity (in m/s) |
340 |
| y |
output signal |
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| iflaw |
model used as instantaneous frequency law |
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[y,iflaw] = dopnoise(N,fs,f0,d,v,t0,c) returns the signal received by
a fixed observer from a moving target emitting a random broad-band white
gaussian signal whose central frequency is f0. The target is moving
along a straight line, which gets closer to the observer up to a distance
d, and then moves away. t0 is the time center (i.e. the time at
which the target is at the closest distance from the observer), and c
is the wave velocity in the medium.
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Example
Consider such a noisy doppler signal and estimate its instantaneous
frequency (see instfreq) :
[z,iflaw]=dopnoise(500,200,60,10,70,128);
subplot(211); plot(real(z));
subplot(212); plot(iflaw); hold;
ifl=instfreq(z); plot(ifl,'g'); hold;
sum(abs(z).^2)
ans =
1.0000
The frequency evolution is hardly visible from the time representation,
whereas the instantaneous frequency estimation shows it with success. We
check that the energy is equal to 1.
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See Also
Eric Chassande-Mottin
2005-10-26
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