activity
20082021
most citedCoexistence of ordered and disordered phases in Potts models in the continuum

28 citations · 49 across the 4 of their papers we have counts for

collaborators

6 papers

math-ph2021★ 2 cited

Reservoirs, Fick law and the Darken effect

Anna De Masi, Immacolata Merola, Errico Presutti

We study the stationary measures of Ginzburg-Landau (GL) stochastic processes which describe the magnetization flux induced by the interaction with reservoirs. To privilege simplic…

math.PR2018

Quasi-Static Large Deviations

Anna De Masi, Stefano Olla

We consider the symmetric simple exclusion with open boundaries that are in contact with particle reservoirs at different densities. The reservoir densities changes at a slower tim…

math.PR2017

Hydrodynamics of the -BBM process

Anna De Masi, Pablo A. Ferrari, Errico Presutti +1

The Branching Brownian Motions (BBM) are particles performing independent Brownian motions in and each particle at rate 1 creates a new particle at her current position…

math.PR2011★ 1 cited

Truncated correlations in the stirring process with births and deaths

Anna De Masi, Errico Presutti, Dimitrios Tsagkarogiannis +1

We consider the stirring process in the interval $\La_N:=[-N,N]$ of with births and deaths taking place in the intervals , , and respectively $I_-:=[…

math-ph2008★ 28 cited

Coexistence of ordered and disordered phases in Potts models in the continuum

Anna De Masi, Immacolata Merola, Errico Presutti +1

This is the second of two papers on a continuum version of the Potts model, where particles are points in , , with a spin which may take possible valu…

math.PR2008★ 18 cited

Potts models in the continuum. Uniqueness and exponential decay in the restricted ensembles

A. De Masi, I. Merola, E. Presutti +1

In this paper we study a continuum version of the Potts model. Particles are points in R^d, with a spin which may take S possible values, S being at least 3. Particles with differe…