Reply by Andor March 12, 20062006-03-12
naebad wrote:

> Yes it is the magnitude response - sorry. I have the phase > characteristics too - they are > > -(pi/2)(f/fc) and it jumps at f=fc by -pi rads. > > regards
The filter you seek has been discussed in comp.dsp before, for example: http://groups.google.ch/group/comp.dsp/msg/c8aecd35b58f6353 Regards, Andor
Reply by Andor March 12, 20062006-03-12
naebad wrote:

> Yes it is the magnitude response - sorry. I have the phase > characteristics too - they are > > -(pi/2)(f/fc) and it jumps at f=fc by -pi rads. > > regards
The filter you seek has been discussed in comp.dsp before, for example: http://groups.google.ch/group/comp.dsp/msg/c8aecd35b58f6353 Regards, Andor
Reply by naebad March 12, 20062006-03-12
Yes it is the magnitude response - sorry.  I have the phase
characteristics too - they are

-(pi/2)(f/fc) and it jumps at f=fc by -pi rads.

regards

Tam

Reply by Andor March 12, 20062006-03-12
HelpmaBoab schrieb:

> I have a transfer function of a channel which is given by > > abs ( cos((pi/2) . (f/fc) ) > > where fc is a constant freq and the freq f goes from dc to 2fc.
Are you sure this isn't the magnitude response of the transfer function?
Reply by HelpmaBoab March 11, 20062006-03-11
I have a transfer function of a channel which is given by

abs ( cos((pi/2) . (f/fc) )

where fc is a constant freq and the freq f goes from dc to 2fc. What would
be the best way of simulating this ie passing a known signal through this
channel.?
I suppose I coudldtake an inverse FT to get the impusle response but it has
an absolute value in it.
Maybe I could multiply in the freq domain and inverse FFT?


regards

Tam