- dt is the sampling time (in seconds per sample)
- Fs is the sampling rate (in samples per second)
- Fnyq is the Nyquist frequency (in hertz)
- Fco is the cutoff frequency (in hertz)
- bw = bandwidth (in hertz)
- Fc is not needed to compute wn
filter
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in butter(1,wn) i know wn is normal frequency =(cut off/nyq.freq) in amplitude modulation what will be wn=? if carrier freq=fc and i calulat 0:.001:1 sample and message freq fm
0 件のコメント
採用された回答
Rick Rosson
2012 年 1 月 6 日
Code:
dt = 0.001; % sampling time (seconds per sample)
Fs = 1/dt; % sampling rate (samples per second)
Fnyq = Fs/2; % Nyquist frequency (hertz)
Fco = fm + bw; % Cut-off frequency (hertz)
wn = Fco/Fnyq; % Normalized cut-off (dimensionless)
Explanation:
You should make sure that the following conditions are true:
bw << fm << fc
and
bw << fm << Fs
HTH.
Rick
その他の回答 (1 件)
Rick Rosson
2012 年 1 月 5 日
Please try:
dt = 0.001;
Fs = 1/dt;
Fnyq = Fs/2;
Fco = fm + bw;
wn = Fco/Fnyq;
HTH.
6 件のコメント
Rick Rosson
2012 年 1 月 6 日
The idea of bandwidth is that the message has a spectrum that extends across a range of frequencies centered at f = fm. You can assume that the range is [ fm-bw ... fm+bw ].
Rick Rosson
2012 年 1 月 6 日
You should also make sure that the following conditions are true:
bw << fm
and
fm << fc
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