"Fast Fourier Transform of a Step-function in 3-dimonsional."
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"Fast Fourier Transform of a Step-function in 3-dimonsional."         


Author: Fatemeh
Date: Jun 23, 2008 00:07

I'm looking for a subroutine of Fortran90 about "Fast Fourier
Transform of a Step-function in 3-dimonsional."
I read the related subroutines in Numerical Recipes Book, but I
couldn't match it for a 3D step function.
Whould you please let me to have access to a subroutine for mentioned
goal? I don't know how I should match this subroutine between 3D step
function and FFT.

I'm anxiously looking forward your reply.

Kind Regards,
Fatemeh
2 Comments
Re: "Fast Fourier Transform of a Step-function in 3-dimonsional."         


Author: glen herrmannsfeldt
Date: Jun 23, 2008 02:26

Fatemeh wrote:
> I'm looking for a subroutine of Fortran90 about "Fast Fourier
> Transform of a Step-function in 3-dimonsional."
> I read the related subroutines in Numerical Recipes Book, but I
> couldn't match it for a 3D step function.
> Whould you please let me to have access to a subroutine for mentioned
> goal? I don't know how I should match this subroutine between 3D step
> function and FFT.

The Fourier transform is separable in rectangular coordinates.

Does that help?

-- glen
no comments
Re: "Fast Fourier Transform of a Step-function in 3-dimonsional."         


Author: Damian
Date: Jun 24, 2008 00:50

On Jun 23, 2:26 am, glen herrmannsfeldt ugcs.caltech.edu> wrote:
> Fatemeh wrote:
>> I'm looking for a subroutine of Fortran90 about "Fast Fourier
>> Transform of a Step-function in 3-dimonsional."
>> I read the related subroutines in Numerical Recipes Book, but I
>> couldn't match it for a 3D step function.
>> Whould you please let me to have access to a subroutine for mentioned
>> goal? I don't know how I should match this subroutine between 3D step
>> function and FFT.
>
> The Fourier transform is separable in rectangular coordinates.
>
> Does that help?
>
> -- glen

This is more a question for a numerical analysis newsgroup such as
sci.math.num-analysis since it's not Fortran-specific. (In fact, the
latest edition of Numerical Recipes abandons Fortran altogether in
favor of C++).
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