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most citedExtremes and Recurrence in Dynamical Systems

191 citations · 891 across the 55 of their papers we have counts for

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6 papers · 1 filter

nlin.CD2017★ 25 cited

Correlation dimension and phase space contraction via extreme value theory

Davide Faranda, Sandro Vaienti

This study uses the link between extreme value laws and dynamical systems theory to show that important dynamical quantities as the correlation dimension, the entropy and the Lyapu…

nlin.CD2015★ 4 cited

Anomalous transport and observable average in the standard map

Lydia Bouchara, Ouerdia Ourrad, Sandro Vaienti +1

The distribution of finite time observable averages and transport in low dimensional Hamiltonian systems is studied. Finite time observable average distributions are computed, from…

nlin.CD2015

Errors, Correlations and Fidelity for noisy Hamilton flows. Theory and numerical examples

Giorgio Turchetti, Stefano Sinigardi, Graziano Servizi +2

We analyse the asymptotic growth of the error for Hamiltonian flows due to small random perturbations. We compare the forward error with the reversibility error, showing their equi…

nlin.CD2014★ 7 cited

Sampling local properties of attractors via Extreme Value Theory

Davide Faranda, Jorge Milhazes Freitas, Pierre Guiraud +1

We provide formulas to compute the coefficients entering the affine scaling needed to get a non-degenerate function for the asymptotic distribution of the maxima of some kind of ob…

nlin.CD2014★ 5 cited

Mixing properties in the advection of passive tracers via recurrences and extreme value theory

Davide Faranda, Xavier Leoncini, Sandro Vaienti

In this paper we characterize the mixing properties in the advection of passive tracers by exploiting the extreme value theory for dynamical systems. With respect to classical tech…

nlin.CD2001★ 48 cited

Multifractal properties of return time statistics

N. Hadyn, J. Luevano, G. Mantica +1

Fluctuations in the return time statistics of a dynamical system can be described by a new spectrum of dimensions. Comparison with the usual multifractal analysis of measures is pr…