Have a look at Alexis Brandeker's pages (specifically his MSc thesis), among 
many on the Internet with sources for generating multidimensional fBm (power 
law) distributions, including multifractals.

The link is http://www.astro.su.se/~alexis/. You may want to write him for the 
C code.

The 1D fBm (and fGn) time series are just generalisations of n-dimensional 
fractal distributions.

Annealing is fine as well.

Cheers

Syed

On Monday, June 13, 2005, at 12:17PM, Peter Bossew <[EMAIL PROTECTED]> wrote:

>Hi list,
>
>I need to generate a field f(x,y) with given variogram. More precisely, I
>have N points (x,y) and I want to assign f(x,y) such that the variable f
>has a spatial autocorrelation structure according to a given variogram
>model.
>
>My impression is that the way to do it is simulated annealing, as
>described in chapter 11 of the GSLIB manual. Is that correct ? Any other
>methods ? Is there any easy-to-use & free software for this purpose ? Any
>recommended literature ?
>
>For time series (1-dim case with regular grid) there is the possibilty of
>random walk, or more generally Levy flights to produce autocorrelated
>series, or alternatively, define a Fourier spectrum with given slope of
>the continous log-log power spectrum and inverse transform. Is there an
>analoguos technique for the 2- (or n-) dim. case ?
>
>A possibly related question: How to produce a field with given (geometric
>or stochastic) multifractal structure ?
>
>
>Thanks for any hint
>Peter
>
>
>=================================================================
>Dr. Peter Bossew
>Department of Physics and Biophysics, University of Salzburg, Austria
>
>[EMAIL PROTECTED]
>[EMAIL PROTECTED]
>
>
>
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