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The Feigenbaum's delta for a high dissipative bouncing ball model
(Sociedade Brasileira de Física, 2008-03-01)
We have studied a dissipative version of a one-dimensional Fermi accelerator model. The dynamics of the model is described in terms of a two-dimensional, nonlinear area-contracting map. The dissipation is introduced via ...
The feigenbaumes δ for a high dissipative bouncing ball model
(2008-03-01)
We have studied a dissipative version of a one-dimensional Fermi accelerator model. The dynamics of the model is described in terms of a two-dimensional, nonlinear area-contracting map. The dissipation is introduced via ...
The Feigenbaum's delta for a high dissipative bouncing ball model
(Sociedade Brasileira de Física, 2008-03-01)
We have studied a dissipative version of a one-dimensional Fermi accelerator model. The dynamics of the model is described in terms of a two-dimensional, nonlinear area-contracting map. The dissipation is introduced via ...
The feigenbaumes δ for a high dissipative bouncing ball model
(2008-03-01)
We have studied a dissipative version of a one-dimensional Fermi accelerator model. The dynamics of the model is described in terms of a two-dimensional, nonlinear area-contracting map. The dissipation is introduced via ...
Transport and dynamical properties for a bouncing ball model with regular and stochastic perturbations
(Elsevier B.V., 2015-03-01)
Some statistical properties related to the diffusion in energy for an ensemble of classical particles in a bouncing ball model are studied. The particles are confined to bounce between two rigid walls. One of them is fixed ...
Some dynamical properties of a classical dissipative bouncing ball model with two nonlinearities
(2013-04-15)
Some dynamical properties for a bouncing ball model are studied. We show that when dissipation is introduced the structure of the phase space is changed and attractors appear. Increasing the amount of dissipation, the edges ...
The Feigenbaum's delta for a high dissipative bouncing ball model
(Sociedade Brasileira de Física, 2013)