Diffusion on self-similar structures is reviewed within a unified theoretical framework. Much attention is devoted to the asymptotic form of the probability density of random walks on fractals, for which analytical solutions are discussed. New predictions for the structure of percolation clusters at criticality are presented.

Roman, H. (1997). Diffusion on self-similar structures. FRACTALS-COMPLEX GEOMETRY PATTERNS AND SCALING IN NATURE AND SOCIETY, 5(3), 379-393 [10.1142/S0218348X97000358].

Diffusion on self-similar structures

Roman H. E.
1997

Abstract

Diffusion on self-similar structures is reviewed within a unified theoretical framework. Much attention is devoted to the asymptotic form of the probability density of random walks on fractals, for which analytical solutions are discussed. New predictions for the structure of percolation clusters at criticality are presented.
Articolo in rivista - Articolo scientifico
diffusion, self-similar structures, fractals
English
1997
5
3
379
393
none
Roman, H. (1997). Diffusion on self-similar structures. FRACTALS-COMPLEX GEOMETRY PATTERNS AND SCALING IN NATURE AND SOCIETY, 5(3), 379-393 [10.1142/S0218348X97000358].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10281/326694
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