We consider time-dependence of dynamical transport, following a recent study of the stadium billiard in which classical transmission and reflection probabilities were shown to exhibit exponential or algebraic decays depending on the choice of the lead or hole, raising the question of whether this feature is due to special properties of the stadium. The system considered here is much more general, having a generic mixed phase space structure, time-dependence of the dynamics, and Fermi acceleration (trajectories with unbounded velocity). We propose an efficient numerical scheme for this model, observe escape and transport effects including similar asymmetry, and also clear stretched exponential decays. (C) 2011 Elsevier B.V. All rights reserv...
A billiard is a dynamical system in which a particle alternates between motion in a straight line an...
An analytical expression is derived for the transition path time distribution for a one-dimensional ...
We consider a dissipative oval-like shaped billiard with a periodically moving boundary. The dissipa...
Analytical arguments are used to describe the behavior of the average velocity in the problem of an ...
Some phase space transport properties for a conservative bouncer model are studied. The dynamics of ...
Competition between the decay and growth of energy in a time-dependent stadium billiard is discussed...
Dynamical properties are studied for escaping particles, injected through a hole in an oval billiard...
The open stadium billiard has a survival probability, P ( t ), that depends on the rate of escape of...
Some statistical properties related to the diffusion in energy for an ensemble of classical particle...
International audienceWe investigate transport properties of an ensemble of particles moving inside ...
The behavior of the average energy for an ensemble of non-interacting particles is studied using sca...
AbstractDynamical properties are studied for escaping particles, injected through a hole in an oval ...
The phenomenon of Fermi acceleration is addressed for the problem of a classical and dissipative bou...
Recently, the occurrence of exponential Fermi acceleration (FA) has been reported in a rectangular b...
In this paper we show an infinite measure set of exponentially escaping orbits for a resonant Fermi ...
A billiard is a dynamical system in which a particle alternates between motion in a straight line an...
An analytical expression is derived for the transition path time distribution for a one-dimensional ...
We consider a dissipative oval-like shaped billiard with a periodically moving boundary. The dissipa...
Analytical arguments are used to describe the behavior of the average velocity in the problem of an ...
Some phase space transport properties for a conservative bouncer model are studied. The dynamics of ...
Competition between the decay and growth of energy in a time-dependent stadium billiard is discussed...
Dynamical properties are studied for escaping particles, injected through a hole in an oval billiard...
The open stadium billiard has a survival probability, P ( t ), that depends on the rate of escape of...
Some statistical properties related to the diffusion in energy for an ensemble of classical particle...
International audienceWe investigate transport properties of an ensemble of particles moving inside ...
The behavior of the average energy for an ensemble of non-interacting particles is studied using sca...
AbstractDynamical properties are studied for escaping particles, injected through a hole in an oval ...
The phenomenon of Fermi acceleration is addressed for the problem of a classical and dissipative bou...
Recently, the occurrence of exponential Fermi acceleration (FA) has been reported in a rectangular b...
In this paper we show an infinite measure set of exponentially escaping orbits for a resonant Fermi ...
A billiard is a dynamical system in which a particle alternates between motion in a straight line an...
An analytical expression is derived for the transition path time distribution for a one-dimensional ...
We consider a dissipative oval-like shaped billiard with a periodically moving boundary. The dissipa...