Abstract. We study the energy relaxation in a one-dimensional nonlinear lattice with dissipative couplings. After thermalisation of this system, the extremities of the chain are put in contact with a zero-temperature reservoir, showing the existence of surprising quasi-stationary states with non zero energy, tough the dissipative coupling is high. This strange behavior, due to long-lived nonlinear localized modes, induces stretched exponential relaxation laws. Furthermore, we observe a strong dependence on the waiting time tw after the quench of the two-time intermediate correlation function C(tw + t, tw). This function can be scaled onto a master curve, similar to the case of spin or Lennard-Jones glasses. PACS. 05.20.-y Classical statisti...
The collective behaviour of statistical systems close to critical points is characterized by an extr...
The history of glass formation strongly affects the relaxation dynamics of glassy materials. These d...
We numerically investigate out-of-equilibrium stationary processes emerging in a Discrete Nonlinear ...
International audienceWe study the energy relaxation in a one-dimensional nonlinear lattice with dis...
This study tries to extend results observed in finite chains, like slowing-down effects and stretche...
We study energy relaxation in thermalized one-dimensional nonlinear arrays of the Fermi-Pasta-Ulam t...
Several fluctuation-dissipation relations are investigated for a simple free-energy landscape model ...
We analyze numerically the out-of-equilibrium relaxation dynamics of a long-range Hamiltonian system...
Abstract Nonequilibrium, quasi-stationary states of a one-dimensional “hard” ϕ4 deterministic lattic...
The nonthermal quantum relaxation of the magnetization under nonequilibrium initial conditions is st...
This work concerns itself with the exact study of the dynamical properties of two model systems. Aft...
We introduce an exactly solvable model for glassy dynamics with many relaxational modes, each one ch...
A new master equation to mimic the dynamics of a collection of interacting random walkers in an open...
We rigorously analyze the low temperature non-equilibrium dynamics of the East model, a special exa...
The Fermi–Pasta–Ulam (FPU) nonlinear oscillator chain has proved to be a seminal system for investig...
The collective behaviour of statistical systems close to critical points is characterized by an extr...
The history of glass formation strongly affects the relaxation dynamics of glassy materials. These d...
We numerically investigate out-of-equilibrium stationary processes emerging in a Discrete Nonlinear ...
International audienceWe study the energy relaxation in a one-dimensional nonlinear lattice with dis...
This study tries to extend results observed in finite chains, like slowing-down effects and stretche...
We study energy relaxation in thermalized one-dimensional nonlinear arrays of the Fermi-Pasta-Ulam t...
Several fluctuation-dissipation relations are investigated for a simple free-energy landscape model ...
We analyze numerically the out-of-equilibrium relaxation dynamics of a long-range Hamiltonian system...
Abstract Nonequilibrium, quasi-stationary states of a one-dimensional “hard” ϕ4 deterministic lattic...
The nonthermal quantum relaxation of the magnetization under nonequilibrium initial conditions is st...
This work concerns itself with the exact study of the dynamical properties of two model systems. Aft...
We introduce an exactly solvable model for glassy dynamics with many relaxational modes, each one ch...
A new master equation to mimic the dynamics of a collection of interacting random walkers in an open...
We rigorously analyze the low temperature non-equilibrium dynamics of the East model, a special exa...
The Fermi–Pasta–Ulam (FPU) nonlinear oscillator chain has proved to be a seminal system for investig...
The collective behaviour of statistical systems close to critical points is characterized by an extr...
The history of glass formation strongly affects the relaxation dynamics of glassy materials. These d...
We numerically investigate out-of-equilibrium stationary processes emerging in a Discrete Nonlinear ...