We prove that the mixture 12 (µ ± + µ∓) of two reflection-symmetric Dobrushin states of the 3-dimensional Ising model at low enough temperature is a Gibbs state which is not a limit of finite-volume measures with deterministic boundary conditions. Furthermore, we discuss what is known about the structure of the set of weak limiting states of the Ising and Potts models at low enough temperature, and give a few conjectures.
We prove that all Gibbs states of the q-state nearest neighbor Potts model on Z^2 below the critical...
We show that the natural invariant state for Manneville–Pomeau maps can be characterized as a weakly...
We prove that all Gibbs states of the q-state nearest neighbor Potts model on Z^2 below the critical...
We analyse the low temperature phase of ferromagnetic Kac-Ising models in dimensions d ≥ 2. We show ...
. We prove that for finite range discrete spin systems on the two dimensional lattice Z 2 , the (w...
We prove that all Gibbs states of the $$q$$ -state nearest neighbor Potts model on $$\mathbb Z ^2$$ ...
The infinite-volume limit behavior of the 2d Ising model under possibly strong random boundary condi...
The infinite-volume limit behavior of the 2d Ising model under possibly strong random boundary condi...
We consider the two-dimensional Ising model with long-range pair interactions of the form (Formula p...
We consider the two-dimensional Ising model with long-range pair interactions of the form Jxy∼|x−y|−...
SIGLETIB Hannover: RN 7349(539) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Inform...
11 pagesInternational audienceWe consider the two-dimensional Ising model with long-range pair inter...
We consider the two-dimensional Ising model with long-range pair interactions of the form Jxy | x -y...
We prove that all Gibbs states of the q-state nearest neighbor Potts model on Z^2 below the critical...
We show that the natural invariant state for Manneville–Pomeau maps can be characterized as a weakly...
We prove that all Gibbs states of the q-state nearest neighbor Potts model on Z^2 below the critical...
We analyse the low temperature phase of ferromagnetic Kac-Ising models in dimensions d ≥ 2. We show ...
. We prove that for finite range discrete spin systems on the two dimensional lattice Z 2 , the (w...
We prove that all Gibbs states of the $$q$$ -state nearest neighbor Potts model on $$\mathbb Z ^2$$ ...
The infinite-volume limit behavior of the 2d Ising model under possibly strong random boundary condi...
The infinite-volume limit behavior of the 2d Ising model under possibly strong random boundary condi...
We consider the two-dimensional Ising model with long-range pair interactions of the form (Formula p...
We consider the two-dimensional Ising model with long-range pair interactions of the form Jxy∼|x−y|−...
SIGLETIB Hannover: RN 7349(539) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische Inform...
11 pagesInternational audienceWe consider the two-dimensional Ising model with long-range pair inter...
We consider the two-dimensional Ising model with long-range pair interactions of the form Jxy | x -y...
We prove that all Gibbs states of the q-state nearest neighbor Potts model on Z^2 below the critical...
We show that the natural invariant state for Manneville–Pomeau maps can be characterized as a weakly...
We prove that all Gibbs states of the q-state nearest neighbor Potts model on Z^2 below the critical...