We study dynamical properties of an ensemble of noninteracting particles in a time-dependent elliptical-like billiard. It was recently shown [Phys. Rev. Lett. 100, 014103 (2008)] that for the non-dissipative dynamics, the particle experiences unlimited energy growth. Here we show that inelastic collisions suppress Fermi acceleration in a driven elliptical-like billiard. This suppression is yet another indication that Fermi acceleration is not a structurally stable phenomenon.Conselho Nacional de Desenvolvimento Científico e Tecnológico (CNPq)Fundação de Amparo à Pesquisa do Estado de São Paulo (FAPESP
We study the phenomenon of unlimited energy growth for a classical particle moving in the annular bi...
The dynamics of a driven stadium-like billiard is considered using the formalism of discrete mapping...
AbstractWe show numerical experiments of driven billiards using special relativity. We have the rema...
The behavior of the average energy for an ensemble of non-interacting particles is studied using sca...
The unlimited energy growth ( Fermi acceleration) of a classical particle moving in a billiard with ...
We consider a dissipative oval-like shaped billiard with a periodically moving boundary. The dissipa...
The phenomenon of Fermi acceleration is addressed for a dissipative bouncing ball model with externa...
Billiard maps are one of the most common types of dynamical systems. In recent years, billiards with...
Recent results concerned with the energy growth of particles inside a container with slowly moving w...
Competition between the decay and growth of energy in a time-dependent stadium billiard is discussed...
We study the effect of a constant magnetic field on the dynamics of a system that may present Fermi ...
A simplified version of a time-dependent annular billiard is studied. The dynamics is described usin...
A class of nonrelativistic particle accelerators in which the majority of particles gain energy at a...
Billiards with time dependent boundaries are a natural generalization of the one dimensional Fermi a...
The phenomenon of Fermi acceleration is addressed for a dissipative bouncing ball model with externa...
We study the phenomenon of unlimited energy growth for a classical particle moving in the annular bi...
The dynamics of a driven stadium-like billiard is considered using the formalism of discrete mapping...
AbstractWe show numerical experiments of driven billiards using special relativity. We have the rema...
The behavior of the average energy for an ensemble of non-interacting particles is studied using sca...
The unlimited energy growth ( Fermi acceleration) of a classical particle moving in a billiard with ...
We consider a dissipative oval-like shaped billiard with a periodically moving boundary. The dissipa...
The phenomenon of Fermi acceleration is addressed for a dissipative bouncing ball model with externa...
Billiard maps are one of the most common types of dynamical systems. In recent years, billiards with...
Recent results concerned with the energy growth of particles inside a container with slowly moving w...
Competition between the decay and growth of energy in a time-dependent stadium billiard is discussed...
We study the effect of a constant magnetic field on the dynamics of a system that may present Fermi ...
A simplified version of a time-dependent annular billiard is studied. The dynamics is described usin...
A class of nonrelativistic particle accelerators in which the majority of particles gain energy at a...
Billiards with time dependent boundaries are a natural generalization of the one dimensional Fermi a...
The phenomenon of Fermi acceleration is addressed for a dissipative bouncing ball model with externa...
We study the phenomenon of unlimited energy growth for a classical particle moving in the annular bi...
The dynamics of a driven stadium-like billiard is considered using the formalism of discrete mapping...
AbstractWe show numerical experiments of driven billiards using special relativity. We have the rema...