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Re: Double Precision FFT



> I'm going to be needing an FFT algorithm  soon, so your advice on this 
> subject is very timely. Thanks.

No problem.  I was very happy when I discovered FFTW.  For most
problems and most users it removes the need to think about FFT
algorithms and lets you get on to other things.

> However, are there any available routines to get an arbitrary number of 
> data points into a 2 power N length set (I assume you have to do this 
> to the data?)

Actually, FFTW works very well on arbitrary length arrays.  Of course
it is fastest on lengths that are factorable into products of small
integers, but it will happily do prime lengths.

Cheers,

-- Paul

--
Dr. Paul S. Ray          WWW   : http://xweb.nrl.navy.mil/personnel/paulr/
NRL, Code 7655           E-mail: email@hidden
Washington, DC  20375    Phone : (202) 404-1619
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References: 
 >Re: Double Precision FFT (From: Jason Reece <email@hidden>)



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