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Re: Hankel (Fourier-Bessel) Transform [message #25912 is a reply to message #25846]

Tue, 24 July 2001 12:46

Craig Markwardt
Messages: 1869
Registered: November 1996

Senior Member

thompson@orpheus.nascom.nasa.gov (William Thompson) writes:
...
> H = BES0( K # X ) # ( K * F * SC )

Ahh, matrix product, very clever. :-)

Just a note to Georg, this will probably get the job done, but bear in
mind that it is a memory-cruncher. The same thing can be done with
the discrete fourier transform.

Craig

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Craig B. Markwardt, Ph.D. EMAIL: craigmnet@cow.physics.wisc.edu
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[Message index]

		Hankel (Fourier-Bessel) Transform By: Georg.Pabst on Thu, 19 July 2001 10:53
		Re: Hankel (Fourier-Bessel) Transform By: Georg.Pabst on Wed, 25 July 2001 10:23
		Re: Hankel (Fourier-Bessel) Transform By: Craig Markwardt on Tue, 24 July 2001 12:46
		Re: Hankel (Fourier-Bessel) Transform By: thompson on Tue, 24 July 2001 12:15
		Re: Hankel (Fourier-Bessel) Transform By: Mats Löfdahl on Wed, 26 March 2014 09:25
		Re: Hankel (Fourier-Bessel) Transform By: Mats Löfdahl on Thu, 27 March 2014 08:12
		Re: Hankel (Fourier-Bessel) Transform By: Helder Marchetto on Thu, 27 March 2014 08:41
		Re: Hankel (Fourier-Bessel) Transform By: Mats Löfdahl on Thu, 27 March 2014 10:24

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