activity
19982012
most citedPossible loss and recovery of Gibbsianness during the stochastic evolution of Gibbs measures

51 citations · 111 across the 7 of their papers we have counts for

collaborators

7 papers

math-ph2012★ 44 cited

Dynamics of condensation in the symmetric inclusion process

Stefan Grosskinsky, Frank Redig, Kiamars Vafayi

The inclusion process is a stochastic lattice gas, which is a natural bosonic counterpart of the well-studied exclusion process and has strong connections to models of heat conduct…

math.PR2007★ 2 cited

Matching with shift for one-dimensional Gibbs measures

P. Collet, C. Giardina, F. Redig

We consider matching with shifts for Gibbsian sequences. We prove that the maximal overlap behaves as , where is explicitly identified in terms of the thermodynamic qu…

math.PR2005

Freezing transitions in non-Fellerian particle systems

C. Maes, F. Redig, E. Saada

Non-Fellerian processes show phenomena that are unseen in standard interacting particle systems. We consider freezing transitions in one-dimensional non-Fellerian processes which a…

math-ph2005★ 9 cited

Testing the irreversibility of a Gibbsian process via hitting and return times

J. -R. Chazottes, F. Redig

We introduce estimators for the entropy production of a Gibbsian process based on the observation of a single or two typical trajectories. These estimators are built with adequate…

math-ph2003

Occurrence, repetition and matching of patterns in the low-temperature Ising model

J. -R. Chazottes, F. Redig

We continue our study of exponential law for occurrences and returns of patterns in the context of Gibbsian random fields. For the low temperature plus phase of the Ising model, we…

math-ph2001★ 51 cited

Possible loss and recovery of Gibbsianness during the stochastic evolution of Gibbs measures

A. C. D. van Enter, R. Fernández, F. den Hollander +1

We consider Ising-spin systems starting from an initial Gibbs measure and evolving under a spin-flip dynamics towards a reversible Gibbs measure . Both and are…