activity
20022021
most citedGeometry of contours and Peierls estimates in d=1 Ising models

39 citations · 132 across the 11 of their papers we have counts for

collaborators

11 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.PR2019★ 2 cited

Interface fluctuations in non equilibrium stationary states: the SOS approximation

Anna De Masi, Immacolata Merola, Stefano Olla

We study the stationary fluctuations of the interface in the SOS approximation of the non equilibrium stationary state found in \cite{DOP}. We prove that the interface fluctua…

math-ph2017★ 2 cited

Renewal properties of the Ising model

Marzio Cassandro, Immacolata Merola, Errico Presutti

We consider the Ising model with Kac potentials at inverse temperature where mean field predicts a phase transition with two possible equilibrium magnetization $\pm m_β…

math-ph2016★ 11 cited

Phase separation for the long range one--dimensional ising model

Marzio Cassandro, Immacolata Merola, Pierre Picco

We consider the phase separation problem for the one--dimensional ferromagnetic Ising model with long--range two--body interaction, $J(n)=n^{-2+\a}$ where denotes the dis…

math.PR2015★ 8 cited

Layered systems at the mean field critical temperature

Luiz Renato Fontes, Domingos H. U. Marchetti, Immacolata Merola +2

We consider the Ising model on where on each horizontal line , the interaction is given by a ferromagnetic Kac potential with…

math.PR2014★ 7 cited

Phase transitions in layered systems

Luiz Renato Fontes, Domingos H. U. Marchetti, Immacolata Merola +2

We consider the Ising model on the two-dimensional square lattice where on each horizontal line, called "layer", the interaction is given by a ferromagnetic Kac potential with coup…