activity
20132023
most citedThe critical catastrophe revisited

34 citations · 95 across the 7 of their papers we have counts for

collaborators

7 papers

cond-mat.stat-mech2023

Efficient simulations of epidemic models with tensor networks: application to the one-dimensional SIS model

Wout Merbis, Clélia de Mulatier, Philippe Corboz

The contact process is an emblematic model of a non-equilibrium system, containing a phase transition between inactive and active dynamical regimes. In the epidemiological context,…

cs.AI2020★ 5 cited

Bayesian Inference of Minimally Complex Models with Interactions of Arbitrary Order

Clélia de Mulatier, Matteo Marsili

Finding the model that best describes a high-dimensional dataset is a daunting task, even more so if one aims to consider all possible high-order patterns of the data, going beyond…

cond-mat.dis-nn2017★ 10 cited

The Stochastic complexity of spin models: Are pairwise models really simple?

Alberto Beretta, Claudia Battistin, Clélia de Mulatier +2

Models can be simple for different reasons: because they yield a simple and computationally efficient interpretation of a generic dataset (e.g. in terms of pairwise dependences) -…

cond-mat.stat-mech2015★ 34 cited

The critical catastrophe revisited

Clélia de Mulatier, Eric Dumonteil, Alberto Rosso +1

The neutron population in a prototype model of nuclear reactor can be described in terms of a collection of particles confined in a box and undergoing three key random mechanisms:…

cond-mat.stat-mech2014★ 11 cited

Universal properties of branching random walks in confined geometries

Clélia de Mulatier, Alain Mazzolo, Andrea Zoia

Characterizing the occupation statistics of a radiation flow through confined geometries is key to such technological issues as nuclear reactor design and medical diagnosis. This a…

cond-mat.stat-mech2014★ 21 cited

Cauchy's formulas for random walks in bounded domains

Alain Mazzolo, Clélia de Mulatier, Andrea Zoia

Cauchy's formula was originally established for random straight paths crossing a body and basically relates the average chord length through to the r…

cond-mat.stat-mech2013★ 14 cited

Asymmetric Lévy flights in the presence of absorbing boundaries

Clélia de Mulatier, Alberto Rosso, Gregory Schehr

We consider a one dimensional asymmetric random walk whose jumps are identical, independent and drawn from a distribution ϕ(η) displaying asymmetric power law tails (i.e. ϕ(η) \sim…