AbstractWe prove the smoothness of a diffusion coefficient with respect to the density of particles for a non-gradient type model. This fact gives a complete proof of the hydrodynamic equation for lattice gas reversible under Bernoulli measures
International audienceEquipping the probability space with a local Dirichlet form with square field o...
We provide a rigorous mathematical framework to establish the hydrodynamic limit of the Vlasov model...
33 pagesFor a class of degenerate diffusion processes of rank 2, i.e. when only Poisson brackets of ...
We discuss the analytic computation of autocorrelation functions for the generalized Hybrid Monte Ca...
AbstractWe consider the nearest neighbor asymmetric exclusion process on Z, in which particles jump ...
We investigate the Cauchy problem and the diffusion asymptotics for a spatially inhomogeneous kineti...
AbstractWe show that when we formulate the lattice Boltzmann equation with a small-time step Δt and ...
We consider macroscopic descriptions of particles where repulsion is modelled by non-linear power-la...
We study the rate of convergence to equilibrium for a collisionless (Knudsen) gas enclosed in a vess...
We consider macroscopic descriptions of particles where repulsion is modelled by non-linear power-la...
For the stochastic partial differential equation $\frac{\partial u}{\partial t}=\mathcal L u +u\dot...
We consider the symmetric Markovian random evolution X(t) performed by a particle that moves with co...
Even if the diffusion equation has been widely used in physics and engineering, and its physical con...
Presented at Special Session: Infinite Dimensional Stochastic Systems and ApplicationsI will present...
We describe the historical development of nonequilibrium statistical mechanics and computer simulati...
International audienceEquipping the probability space with a local Dirichlet form with square field o...
We provide a rigorous mathematical framework to establish the hydrodynamic limit of the Vlasov model...
33 pagesFor a class of degenerate diffusion processes of rank 2, i.e. when only Poisson brackets of ...
We discuss the analytic computation of autocorrelation functions for the generalized Hybrid Monte Ca...
AbstractWe consider the nearest neighbor asymmetric exclusion process on Z, in which particles jump ...
We investigate the Cauchy problem and the diffusion asymptotics for a spatially inhomogeneous kineti...
AbstractWe show that when we formulate the lattice Boltzmann equation with a small-time step Δt and ...
We consider macroscopic descriptions of particles where repulsion is modelled by non-linear power-la...
We study the rate of convergence to equilibrium for a collisionless (Knudsen) gas enclosed in a vess...
We consider macroscopic descriptions of particles where repulsion is modelled by non-linear power-la...
For the stochastic partial differential equation $\frac{\partial u}{\partial t}=\mathcal L u +u\dot...
We consider the symmetric Markovian random evolution X(t) performed by a particle that moves with co...
Even if the diffusion equation has been widely used in physics and engineering, and its physical con...
Presented at Special Session: Infinite Dimensional Stochastic Systems and ApplicationsI will present...
We describe the historical development of nonequilibrium statistical mechanics and computer simulati...
International audienceEquipping the probability space with a local Dirichlet form with square field o...
We provide a rigorous mathematical framework to establish the hydrodynamic limit of the Vlasov model...
33 pagesFor a class of degenerate diffusion processes of rank 2, i.e. when only Poisson brackets of ...
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