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most citedDirected Chaotic Transport in Hamiltonian Ratchets

105 citations · 419 across the 7 of their papers we have counts for

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nlin.CD200899 cited

On universality of algebraic decays in Hamiltonian systems

Giampaolo Cristadoro, Roland Ketzmerick

Hamiltonian systems with a mixed phase space typically exhibit an algebraic decay of correlations and of Poincare' recurrences, with numerical experiments over finite times showing…

nlin.CD200886 cited

Dynamical tunneling in mushroom billiards

A. Bäcker, R. Ketzmerick, S. Löck +5

We study the fundamental question of dynamical tunneling in generic two-dimensional Hamiltonian systems by considering regular-to-chaotic tunneling rates. Experimentally, we use mi…

nlin.CD200765 cited

Regular-to-chaotic tunneling rates using a fictitious integrable system

A. Bäcker, R. Ketzmerick, S. Löck +1

We derive a formula predicting dynamical tunneling rates from regular states to the chaotic sea in systems with a mixed phase space. Our approach is based on the introduction of a…

nlin.CD200717 cited

Universality in the flooding of regular islands by chaotic states

Arnd Bäcker, Roland Ketzmerick, Alejandro G. Monastra

We investigate the structure of eigenstates in systems with a mixed phase space in terms of their projection onto individual regular tori. Depending on dynamical tunneling rates an…

nlin.CD200447 cited

Flooding of regular islands by chaotic states

A. Bäcker, R. Ketzmerick, A. G. Monastra

We introduce a criterion for the existence of regular states in systems with a mixed phase space. If this condition is not fulfilled chaotic eigenstates substantially extend into a…

nlin.CD2004105 cited

Directed Chaotic Transport in Hamiltonian Ratchets

Holger Schanz, Thomas Dittrich, Roland Ketzmerick

We present a comprehensive account of directed transport in one-dimensional Hamiltonian systems with spatial and temporal periodicity. They can be considered as Hamiltonian ratchet…