Nonlinear Sciences – Chaotic Dynamics
Scientific paper
1996-10-14
Nonlinear Sciences
Chaotic Dynamics
18 pages, 9 figures, submitted to Phys.of Fluids
Scientific paper
10.1063/1.869356
A class of dynamical models of turbulence living on a one-dimensional dyadic-tree structure is introduced and studied. The models are obtained as a natural generalization of the popular GOY shell model of turbulence. These models are found to be chaotic and intermittent. They represent the first example of (1+1)-dimensional dynamical systems possessing non trivial multifractal properties. The dyadic structure allows to study spatial and temporal fluctuations. Energy dissipation statistics and its scaling properties are studied. Refined Kolmogorov Hypothesis is found to hold.
Benzi Roberto
Biferale Luca
Tripiccione Raffaele
Trovatore E.
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