activity
20192025
most citedMarked Gibbs point processes with unbounded interaction: an existence result

7 citations · 17 across the 4 of their papers we have counts for

collaborators

5 papers

math.PR2025

Infinite-dimensional diffusions and depletion interaction for a model of colloids

Myriam Fradon, Alexander Zass

We consider infinite-dimensional random diffusion dynamics for the Asakura--Oosawa model of interacting hard spheres of two different sizes. We construct a solution to the correspo…

math.PR2023★ 2 cited

Diffusion dynamics for an infinite system of two-type spheres and the associated depletion effect

Myriam Fradon, Julian Kern, Sylvie Roelly +1

We consider a random diffusion dynamics for an infinite system of hard spheres of two different sizes evolving in , its reversible probability measure, and its projec…

math.PR2021★ 2 cited

Gibbs point processes on path space: existence, cluster expansion and uniqueness

Alexander Zass

We present general existence and uniqueness results for marked models with pair interactions, exemplified through Gibbs point processes on path space. More precisely, we study a cl…

math.PR2020★ 6 cited

An explicit Dobrushin uniqueness region for Gibbs point processes with repulsive interactions

Pierre Houdebert, Alexander Zass

We present a uniqueness result for Gibbs point processes with interactions that come from a non-negative pair potential; in particular, we provide an explicit uniqueness region in…

math.PR2019★ 7 cited

Marked Gibbs point processes with unbounded interaction: an existence result

Sylvie Roelly, Alexander Zass

We construct marked Gibbs point processes in under quite general assumptions. Firstly, we allow for interaction functionals that may be unbounded and whose range is…