activity
20042026
most citedNonexistence of random gradient Gibbs measures in continuous interface models in

31 citations · 61 across the 7 of their papers we have counts for

collaborators

7 papers

math.PR2026

Lattice random-field Widom--Rowlinson models

Benedikt Jahnel, Daniel Kamecke, Christof Külske

We consider the Widom--Rowlinson model on subject to a symmetric i.i.d.\ random field. We prove that for dimensions any non-trivial random field leads to an…

math-ph2025

-dimensional spherical ferromagnets in random fields: Metastates, continuous symmetry breaking, and spin-glass features

Kalle Koskinen, Christof Külske

We study the large-volume behavior of the spherical model for -dimensional local spins, in the presence of -dimensional random fields, for . We compare two models, o…

math.PR2023

Locality properties for discrete and continuum Widom--Rowlinson models in random environments

Benedikt Jahnel, Christof Külske, Alexander Zass

We consider the Widom--Rowlinson model in which hard balls of two possible colors are constrained to a hard-core repulsion between particles of different colors, in quenched random…

math.PR2023

Gibbs Properties of the Bernoulli field on inhomogeneous trees under the removal of isolated sites

Florian Henning, Christof Külske, Niklas Schubert

We consider the i.i.d. Bernoulli field with occupation density on a possibly non-regular countably infinite tree with bounded degrees. For large , we show th…

math.PR2018★ 3 cited

Extremal decomposition for random Gibbs measures: From general metastates to metastates on extremal random Gibbs measures

Codina Cotar, Benedikt Jahnel, Christof Külske

The concept of metastate measures on the states of a random spin system was introduced to be able to treat the large-volume asymptotics for complex quenched random systems, like sp…

math.PR2006★ 31 cited

Nonexistence of random gradient Gibbs measures in continuous interface models in

Aernout C. D. van Enter, Christof Külske

We consider statistical mechanics models of continuous spins in a disordered environment. These models have a natural interpretation as effective interface models. It is well known…