activity
20182025
most citedA Law of Large Numbers and Large Deviations for interacting diffusions on Erdős-Rényi graphs

37 citations · 57 across the 4 of their papers we have counts for

collaborators

6 papers

math.PR2025

A law of large numbers for kinetic interacting diffusions

Carlo Bellingeri, Fabio Coppini

We study the convergence of the empirical distribution associated with a system of interacting kinetic particles subject to independent Brownian forcing in a finite horizon setting…

math.PR2024

Nonlinear Graphon mean-field systems

Fabio Coppini, Anna De Crescenzo, Huyen Pham

We address a system of weakly interacting particles where the heterogenous connections among the particles are described by a graph sequence and the number of particles grows to in…

math.PR2020★ 20 cited

Weakly interacting oscillators on dense random graphs

Gianmarco Bet, Fabio Coppini, Francesca R. Nardi

We consider a class of weakly interacting particle systems of mean-field type. The interactions between the particles are encoded in a graph sequence, i.e., two particles are inter…

math.PR2020

A Law of Large Numbers for interacting diffusions via a mild formulation

Florian Bechtold, Fabio Coppini

Consider a system of weakly interacting particles driven by independent Brownian motions. In many instances, it is well known that the empirical measure converges to the soluti…

math.PR2019

Long time dynamics for interacting oscillators on graphs

Fabio Coppini

The stochastic Kuramoto model defined on a sequence of graphs is analyzed: the emphasis is posed on the relationship between the mean field limit, the connectivity of the underlyin…

math.PR2018★ 37 cited

A Law of Large Numbers and Large Deviations for interacting diffusions on Erdős-Rényi graphs

Fabio Coppini, Helge Dietert, Giambattista Giacomin

We consider a class of particle systems described by differential equations (both stochastic and deterministic), in which the interaction network is determined by the realization o…