activity
20142026
most citedAn asymptotic shape theorem for additive random linear growth models

3 citations · 6 across the 7 of their papers we have counts for

collaborators

7 papers

math.PR2026

The Contact Process Can Survive on a Slightly Subcritical Dynamical Percolation Cluster

Aurelia Deshayes, Régine Marchand

The contact process on dynamic edges (CPDE) is a contact process evolving on a dynamic environment given by a dynamical percolation on the edges of Z d\,: each edge updates its sta…

math.AP2026

Finding the convex envelope of a boundary datum using random geometric graphs

Aurelia Deshayes, Nicolás Frevenza, Alfredo Miranda +1

In this paper we approximate the convex envelope of a boundary datum inside a bounded domain in the Euclidean space. We work with a random graph that is obtained as random points w…

math.PR2025

The Rightmost Particle of the Contact Process on Dynamic Random Environments

Isabella Alvarenga, Aurelia Deshayes

We study the behaviour of the rightmost occupied site in two models: the Spont process and the contact process with inherited sterility, in dimension 1. Both can be viewed as conta…

math.PR2018

Front evolution of the Fredrickson-Andersen one spin facilitated model

Oriane Blondel, Aurelia Deshayes, Cristina Toninelli

The Fredrickson-Andersen one spin facilitated model (FA-1f) on Z belongs to the class of kinetically constrained spin models (KCM). Each site refreshes with rate one its occupation…

math.PR2016★ 2 cited

Scaling limit of subcritical contact process

Aurelia Deshayes, Leonardo Rolla

In this paper we describe the subcritical contact process on for large times, starting with all sites infected. The configuration is described in terms of the macroscopic lo…

math.PR2015★ 3 cited

An asymptotic shape theorem for additive random linear growth models

Aurelia Deshayes, Pierrick Siest

In this paper, we define a class of additive random growth models whose growth is at least and at most linear and prove an asymptotic shape theorem for these models. This proof gen…

math.PR2014★ 1 cited

The contact process with aging

Aurelia Deshayes

In this article, we introduce a contact process with aging: in this generalization of the classical contact process, each particle has an integer age that influences its ability to…