Lévy flight
Lévy flight is a method of mathematically simulating Brownian motion and other natural processes which appear random but which have tendencies which are considered fractal rather than purely random. This method of simulation is considered more descriptive of certain classes of phenomenon and is part of a class of Markov processes.
This method of simulation stems heavily from the mathematics related to chaos theory and is useful in stochastic measurement and simulations for random or pseudo-random natural phenomenon. Examples include earthquake data analysis, stock analysis, cryptography, signals analysis as well as many applications in astronomy and biology.
See also
Referenced By
Fractal | Fractal geometry | Fractal set | Fractals
|
