| Texto completo | |
| Autor(es): |
Rando, Danilo S.
;
Marti, Arturo C.
;
Leonel, Edson D.
Número total de Autores: 3
|
| Tipo de documento: | Artigo Científico |
| Fonte: | Chaos; v. 33, n. 2, p. 7-pg., 2023-02-01. |
| Resumo | |
We investigated the time evolution for the stationary state at different bifurcations of a dissipative version of the Fermi-Ulam accelerator model. For local bifurcations, as period-doubling bifurcations, the convergence to the inactive state is made using a homogeneous and generalized function at the bifurcation parameter. It leads to a set of three critical exponents that are universal for such bifurcation. Near bifurcation, an exponential decay describes convergence whose relaxation time is characterized by a power law. For global bifurcation, as noticed for a boundary crisis, where a chaotic transient suddenly replaces a chaotic attractor after a tiny change of control parameters, the survival probability is described by an exponential decay whose transient time is given by a power law. (AU) | |
| Processo FAPESP: | 19/14038-6 - Investigação de propriedades dinâmicas em sistemas não lineares |
| Beneficiário: | Edson Denis Leonel |
| Modalidade de apoio: | Auxílio à Pesquisa - Regular |