activity
20052023
most citedLarge deviations and gradient flows

59 citations · 150 across the 16 of their papers we have counts for

collaborators

20 papers

math.PR2023

Characterising the infinite volume scaling limit of gradient models with non-convex energy

Stefan Adams, Andreas Koller

We study the scaling limit of statistical mechanics models with non-convex Hamiltonians that are gradient perturbations of Gaussian measures. Characterising features of our gradien…

math.PR2021★ 4 cited

Large deviations analysis for random combinatorial partitions with counter terms

Stefan Adams, Matthew Dickson

In this paper, we study various models for random combinatorial partitions using large deviation analysis for diverging scale of the reference process. Scaling limits of similar mo…

math.PR2021

Phase transition for Gibbs Delaunay Tessellations with geometric hardcore conditions

Stefan Adams, Shannon Horrigan

In this paper, we prove the existence of infinite Gibbs Delaunay Potts tessellations for marked particle configurations. The particle systems has two types of interaction, a so-cal…

math-ph2019

An explicit large deviation analysis of the spatial cycle Huang-Yang-Luttinger model

Stefan Adams, Matthew Dickson

Here we introduce a family of spatial cycle HYL-type models in which the counter-term only affects cycles longer than some cut-off that diverges in the thermodynamic limit. We deri…

math.PR2019

Commutative diagram of the Gross-Pitaevskii approximation

Stefan Adams, Chiranjib Mukherjee, Quirin Vogel

It is well-known that the Gross-Pitaevskii variational formula describes the ground-state energy per particle of -indistinguishable trapped particles (Bosons) in a dilute state…

math-ph2019★ 10 cited

Cauchy-Born Rule from Microscopic Models with Non-convex Potentials

Stefan Adams, Simon Buchholz, Roman Kotecký +1

We study gradient field models on an integer lattice with non-convex interactions. These models emerge in distinct branches of physics and mathematics under various names. In parti…