Nonlinear Sciences – Chaotic Dynamics
Scientific paper
2005-08-10
in Fractals in Engineering - New Trends in Theory and Applications, J. Levy-Vehel and E. Lutton (Eds.), pg 57, (Springer, Lond
Nonlinear Sciences
Chaotic Dynamics
8 pages, 3 figures, uses svmult.cls
Scientific paper
We study the invariant measure or the stationary density of a coupled discrete dynamical system as a function of the coupling parameter \epsilon (0 < \epsilon < 1/4). The dynamical system considered is chaotic and unsynchronized for this range of parameter values. We find that the stationary density, restricted on the synchronization manifold, is a fractal function. We find the lower bound on the fractal dimension of the graph of this function and show that it changes continuously with the coupling parameter
Jost Juergen
Kolwankar Kiran M.
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