33 citations · 208 across the 32 of their papers we have counts for
6 papers · 1 filter
Fluctuation symmetry leads to GENERIC equations with non-quadratic dissipation
Richard C. Kraaij, Alexandre Lazarescu, Christian Maes +1
We develop a formalism to discuss the properties of GENERIC systems in terms of corresponding Hamiltonians that appear in the characterization of large-deviation limits. We demonst…
A Hamilton-Jacobi point of view on mean-field Gibbs-non-Gibbs transitions
Richard C. Kraaij, Frank Redig, Willem B. van Zuijlen
We study the loss, recovery, and preservation of differentiability of time-dependent large deviation rate functions. This study is motivated by mean-field Gibbs-non-Gibbs transitio…
Flux large deviations of weakly interacting jump processes via well-posedness of an associated Hamilton-Jacobi equation
Richard C. Kraaij
We establish uniqueness for a class of first-order Hamilton-Jacobi equations with Hamiltonians that arise from the large deviations of the empirical measure and empirical flux pair…
Gibbs-non-Gibbs transition in the fuzzy Potts models with a Kac-type interaction: Closing the Ising gap
Florian Henning, Richard C. Kraaij, Christof Kuelske
We complete the investigation of the Gibbs properties of the fuzzy Potts model on the d-dimensional torus with Kac interaction which was started by Jahnel and one of the authors. A…
Deriving GENERIC from a generalized fluctuation symmetry
Richard Kraaij, Alexandre Lazarescu, Christian Maes +1
Much of the structure of macroscopic evolution equations for relaxation to equilibrium can be derived from symmetries in the dynamical fluctuations around the most typical trajecto…
Path-space moderate deviation principles for the random field Curie-Weiss model
Francesca Collet, Richard C. Kraaij
We analyze the dynamics of moderate fluctuations for macroscopic observables of the random field Curie Weiss model (i.e., standard Curie-Weiss model embedded in a site dependent, i…