activity
19982008
most citedScaling and interleaving of sub-system Lyapunov exponents for spatio-temporal systems

30 citations · 54 across the 5 of their papers we have counts for

collaborators

5 papers

math.DS2008★ 10 cited

Strangely dispersed minimal sets in the quasiperiodically forced Arnold map

P. Glendinning, T. Jaeger, J. Stark

We study quasiperiodically forced circle endomorphisms, homotopic to the identity, and show that under suitable conditions these exhibit uncountably many minimal sets with a compli…

math.DS2005

Towards a classification for quasiperiodically forced circle homeomorphisms

Tobias H. Jaeger, Jaroslav Stark

Poincare's classification of the dynamics of homeomorphisms of the circle is one of the earliest, but still one of the most elegant, classification results in dynamical systems. He…

nlin.CD2000★ 5 cited

A quasi-diagonal approach to the estimation of Lyapunov spectra for spatio-temporal systems from multivariate time series

R. Carretero-González, S. Ørstavik, J. Stark

We describe methods of estimating the entire Lyapunov spectrum of a spatially extended system from multivariate time-series observations. Provided that the coupling in the system i…

nlin.CD2000★ 9 cited

Approximate renormalization for the break-up of invariant tori with three frequencies

C. Chandre, R. S. MacKay

We construct an approximate renormalization transformation for Hamiltonian systems with three degrees of freedom in order to study the break-up of invariant tori with three incomme…

chao-dyn1998★ 30 cited

Scaling and interleaving of sub-system Lyapunov exponents for spatio-temporal systems

R. Carretero-González, S. Ørstavik, J. Huke +2

The computation of the entire Lyapunov spectrum for extended dynamical systems is a very time consuming task. If the system is in a chaotic spatio-temporal regime it is possible to…