activity
20062024
most citedProbabilistic Cellular Automata for low temperature Ising model

12 citations · 44 across the 13 of their papers we have counts for

collaborators

15 papers

math.PR2024

Quasi-stationary distributions of non-absorbing Markov chains

Roberto Fernandez, Francesco Manzo, Matteo Quattropani +1

We consider reversible ergodic Markov chains with finite state space, and we introduce a new notion of quasi-stationary distribution that does not require the presence of any absor…

math.PR2024

Homogeneous nucleation for two-dimensional Kawasaki dynamics

Simone Baldassarri, Alexandre Gaudillière, Frank den Hollander +3

This is the third in a series of three papers in which we study a lattice gas subject to Kawasaki dynamics at inverse temperature in a large finite box $Λ_β\subset \mathbb{Z}…

math.PR2023

Droplet dynamics in a two-dimensional rarefied gas under Kawasaki dynamics

Simone Baldassarri, Alexandre Gaudillière, Frank den Hollander +3

This is the second in a series of three papers in which we study a lattice gas subject to Kawasaki conservative dynamics at inverse temperature in a large finite box $Λ_β\sub…

math.PR2021

A probabilistic proof of Cooper and Frieze's "First Visit Time Lemma"

Francesco Manzo, Matteo Quattropani, Elisabetta Scoppola

In this short note we present an alternative proof of the so-called First Visit Time Lemma (FVTL), originally presented by Cooper and Frieze in its first formulation in [21], and t…

math-ph2019★ 8 cited

Criticality of measures on 2-d Ising configurations: from square to hexagonal graphs

Valentina Apollonio, Roberto D'Autilia, Benedetto Scoppola +2

On the space of Ising configurations on the 2-d square lattice, we consider a family of non Gibbsian measures introduced by using a pair Hamiltonian, depending on an additional ine…

math-ph2019

Shaken dynamics: an easy way to parallel Markov Chain Monte Carlo

Valentina Apollonio, Roberto D'Autilia, Benedetto Scoppola +2

We define a class of Markovian parallel dynamics for spin systems on arbitrary graphs with nearest neighbor interaction described by a Hamiltonian function . These dynamics t…