activity
19952020
most citedDescription of the translation-invariant splitting Gibbs measures for the Potts model on a Cayley tree

86 citations · 278 across the 21 of their papers we have counts for

collaborators

22 papers

math.PR2020★ 6 cited

Dynamical Gibbs-non-Gibbs transitions in Widom-Rowlinson models on trees

Sebastian Bergmann, Sascha Kissel, Christof Kuelske

We consider the soft-core Widom-Rowlinson model for particles with spins and holes, on a Cayley tree of order (which has nearest neighbours), depending on repulsion str…

math.PR2020★ 2 cited

Dynamical Gibbs-non-Gibbs transitions in the Curie-Weiss Potts model in the regime beta<3

Christof Kuelske, Daniel Meissner

We consider the Curie-Weiss Potts model in zero external field under independent symmetric spin-flip dynamics. We investigate dynamical Gibbs-non-Gibbs transitions for a range of i…

math.PR2019★ 30 cited

Gradient Gibbs measures for the SOS model with countable values on a Cayley tree

F. Henning, C. Kuelske, A. Le Ny +1

We consider an SOS (solid-on-solid) model, with spin values from the set of all integers, on a Cayley tree of order k and are interested in translation-invariant gradient Gibbs mea…

math.PR2017

Gibbsian representation for point processes via hyperedge potentials

Benedikt Jahnel, Christof Külske

We consider marked point processes on the d-dimensional euclidean space, defined in terms of a quasilocal specification based on marked Poisson point processes. We investigate the…

math.PR2017

Non-robust phase transitions in the generalized clock model on trees

Christof Kuelske, Philipp Schriever

Pemantle and Steif provided a sharp threshold for the existence of a RPT (robust phase transition) for the continuous rotator model and the Potts model in terms of the branching nu…

math.PR2014

Uniqueness of gradient Gibbs measures with disorder

Codina Cotar, Christof Külske

We consider - in uniformly strictly convex potential regime - two versions of random gradient models with disorder. In model (A) the interface feels a bulk term of random fields wh…