We generalize the driven diffusive lattice gas model by using a combination of Kawasaki and Glauber dynamics. We find via Monte Carlo simulations and perturbation studies that the simplest possible generalization of the equivalence of the canonical and grand-canonical ensembles, which holds in equilibrium, does not apply for this class of nonequilibrium systems
The critical properties of statistical systems in thermal equilibrium are well understood, thanks to...
The microcanonical Gross-Pitaevskii (also known as the semiclassical Bose-Hubbard) lattice model dyn...
The study of non-equilibrium systems has attracted increasing interest in recent years, mainly due t...
We generalize the driven diffusive lattice gas model by using a combination of Kawasaki and Glauber ...
Far-from-equilibrium phenomena, while abundant in nature, are not nearly as well understood as their...
International audienceGeneralizations of the microcanonical and canonical ensembles for paths of Mar...
We discuss stationary aspects of a set of driven lattice gases in which hard-core particles with spa...
Even after almost a century, the foundations of quantum statistical mechanics are still not complete...
We define a soft-spins approach to the driven lattice gas model (C-DLG) at the level of a master equ...
We develop n-cluster mean-field theories (1≤ n ≤ 4) for calculating the flux and the gap...
We reinvestigate the Deterministic Lattice Gas introduced as a paradigmatic model of the 1/f spectra...
A one dimensional lattice fluid in which particles are allowed to assume only discrete positions is ...
We study the motion of a classical particle subject to anisotropic harmonic forces and constrained t...
This thesis investigates the equilibrium and dynamic properties of stochastic systems of varying com...
We generalize the hydrodynamic lattice gas model to include arbitrary numbers of particles moving i...
The critical properties of statistical systems in thermal equilibrium are well understood, thanks to...
The microcanonical Gross-Pitaevskii (also known as the semiclassical Bose-Hubbard) lattice model dyn...
The study of non-equilibrium systems has attracted increasing interest in recent years, mainly due t...
We generalize the driven diffusive lattice gas model by using a combination of Kawasaki and Glauber ...
Far-from-equilibrium phenomena, while abundant in nature, are not nearly as well understood as their...
International audienceGeneralizations of the microcanonical and canonical ensembles for paths of Mar...
We discuss stationary aspects of a set of driven lattice gases in which hard-core particles with spa...
Even after almost a century, the foundations of quantum statistical mechanics are still not complete...
We define a soft-spins approach to the driven lattice gas model (C-DLG) at the level of a master equ...
We develop n-cluster mean-field theories (1≤ n ≤ 4) for calculating the flux and the gap...
We reinvestigate the Deterministic Lattice Gas introduced as a paradigmatic model of the 1/f spectra...
A one dimensional lattice fluid in which particles are allowed to assume only discrete positions is ...
We study the motion of a classical particle subject to anisotropic harmonic forces and constrained t...
This thesis investigates the equilibrium and dynamic properties of stochastic systems of varying com...
We generalize the hydrodynamic lattice gas model to include arbitrary numbers of particles moving i...
The critical properties of statistical systems in thermal equilibrium are well understood, thanks to...
The microcanonical Gross-Pitaevskii (also known as the semiclassical Bose-Hubbard) lattice model dyn...
The study of non-equilibrium systems has attracted increasing interest in recent years, mainly due t...