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nlin.CD2004

Poincare recurrence and measure of hyperbolic and nonhyperbolic chaotic attractors

Murilo S. Baptista, Suso Kraut, Celso Grebogi

We study Poincare recurrence of chaotic attractors for regions of finite size. Contrary to the standard case, where the size of the recurrent regions tends to zero, the measure is…

nlin.CD2004

Stability Properties of Nonhyperbolic Chaotic Attractors under Noise

Suso Kraut, Celso Grebogi

We study local and global stability of nonhyperbolic chaotic attractors contaminated by noise. The former is given by the maximum distance of a noisy trajectory from the noisefree…

nlin.CD2004

Comment on "Shadowability of Statistical Averages in Chaotic Systems" by Y.C. Lai, Z. Liu, G.W. Wei, and C.H. Lai, Phys. Rev. Lett. 89, 184101

Suso Kraut

Lai {\it et al.} \cite{Lai:2002} investigate systems with a stable periodic orbit and a coexisting chaotic saddle. They claim that, by adding white Gaussian noise (GN), averages ch…

nlin.CD2003

Enhancement of Noise-induced Escape through the Existence of a Chaotic Saddle

Suso Kraut, Ulrike Feudel

We study the noise-induced escape process in a prototype dissipative nonequilibrium system, the Ikeda map. In the presence of a chaotic saddle embedded in the basin of attraction o…

nlin.CD2003

Multistability, noise and attractor-hopping: The crucial role of chaotic saddles

Suso Kraut, Ulrike Feudel

We investigate the hopping dynamics between different attractors in a multistable system under the influence of noise. Using symbolic dynamics we find a sudden increase of dynamica…

nlin.CD2003

Escaping from nonhyperbolic chaotic attractors

Suso Kraut, Celso Grebogi

We study the noise-induced escape process from chaotic attractors in nonhyperbolic systems. We provide a general mechanism of escape in the low noise limit, employing the theory of…