Descripción
|
|
---|---|
We study chaotic orbits of conservative low-dimensional maps and present numerical results showing that the probability density functions (pdfs) of the sum of N iterates in the large N limit exhibit very interesting time-evolving statistics. In some cases where the chaotic layers are thin and the (positive) maximal Lyapunov exponent is small, long-lasting quasi-stationary states (QSS) are found, whose pdfs appear to converge to q-Gaussians associated with nonextensive statistical mechanics. More generally, however, as N increases, the pdfs describe a sequence of QSS that pass from a q-Gaussian to an exponential shape and ultimately tend to a true Gaussian, as orbits diffuse to larger chaotic domains and the phase space dynamics becomes more uniformly ergodic . | |
Internacional
|
Si |
JCR del ISI
|
Si |
Título de la revista
|
International Journal of Bifurcation and Chaos |
ISSN
|
0218-1274 |
Factor de impacto JCR
|
1,144 |
Información de impacto
|
|
Volumen
|
22 |
DOI
|
DOI: 10.1142/S0218127412502082 |
Número de revista
|
9 |
Desde la página
|
1250208-1 |
Hasta la página
|
1250208-22 |
Mes
|
SIN MES |
Ranking
|