🚀 go-pugleaf

There has been some work [Schertzer & Lovejoy, 1988] on characterizing 
multifractal SETS by a method which is more general than assigning a single real
number called the "fractal dimension" to the set.  In their work a set may have
several scaling exponents or even a continuum of them (with an associated density).

Unfortunately, I am not working with SETS.  I am working with 
RANDOM PROCESSES, in particular DOUBLY STOCHASTIC POINT PROCESSES.

I am familiar with the so called SELF SIMILAR random processes and 
I am looking for references in which the idea of NON-UNIQUE SCALING EXPONENT
has been extended to random processes. References to algorithms for estimating the 
spectrum of fractal exponents would be greatly appreciated.

Please e-mail me directly.
Thank you.

Owen Kelly
ECE Dept.
Rice University