We analyze the non-equilibrium fluctuations of the partial symmetric simple exclusion
process, SEP (α), which allows at most α∈ N particles per site, and we put it in contact with …

We consider the symmetric simple exclusion process evolving on the interval of length $ n-
1$ in contact with reservoirs of density $\rho\in (0, 1) $ at the boundary. We use Yau's …

Motivated by the recent preprint [arXiv: 2004.08412] by Ayala, Carinci, and Redig, we first
provide a general framework for the study of scaling limits of higher order fields. Then, by …

We derive a continuum mean-curvature flow as a certain hydrodynamic scaling limit of
Glauber-Kawasaki dynamics with speed change. The Kawasaki part describes the …

We derive a continuum mean-curvature flow as a certain hydrodynamic scaling limit of a
class of Glauber+ Zero-range particle systems. The Zero-range part moves particles while …

We study the scaling properties of the non-equilibrium stationary states (NESS) of a reaction-
diffusion model. Under a suitable smallness condition, we show that the density of particles …

We consider a class of interacting particle systems in continuous space of non-gradient type,
which are reversible with respect to Poisson point processes with constant density. For these …

We study the hydrodynamic scaling limit for the Glauber–Kawasaki dynamics. It is known
that, if the Kawasaki part is speeded up in a diffusive space-time scaling, one can derive the …

For a class of interacting particle systems in continuous space, we show that finite-volume
approximations of the bulk diffusion matrix converge at an algebraic rate. The models we …

We consider the weakly asymmetric simple exclusion process on a ring, driven out of
equilibrium by tilting the dynamics so as to enforce a macroscopic current of particles on a …