Publication date
June 2020
DOIAbstract
Using a refined analysis of phase boundaries, we derive sharp asymptotics of the large deviation probabilities for the total magnetisation of a low-temperature Ising model in two dimensions
Using a refined analysis of phase boundaries, we derive sharp asymptotics of the large deviation probabilities for the total magnetisation of a low-temperature Ising model in two dimensions
We present a large deviations theory of the spin-spin correlation functions in the random field Isin...
We discuss some statistical properties of the phase boundary in the 2D low-temperature Ising ferroma...
AbstractWe consider a Langevin dynamics scheme for a d-dimensional Ising model with a disordered ext...
Using a refined analysis of phase boundaries, we derive sharp asymptotics of the large deviation pr...
We study the 2D Ising model in a rectangular box Λ L of linear size O(L). We determine the exact asy...
We study the 2D Ising model in a rectangular box Λ L of linear size O(L). We determine the exact asy...
We prove that, at low temperature, the line of separation between the two pure phases shows large fl...
The aim of this note is to discuss some statistical properties of the phase separation line in the 2...
Dedicated to the memory of Enza Orlandi.International audienceWe consider the phase separation probl...
The aim of this note is to discuss some statistical properties of the phase separation line in the 2...
We study phase separation in two dimensions in the scaling limit below criticality. The general form...
Abstract. We prove invariance principles for phase separation lines in the two dimensional nearest n...
We discuss statistical properties of phase boundary in the 2D low-temperature Ising ferromagnet in a...
Abstract: We review recent results about the macroscopic description of phase separation in the 2D I...
We review recent results about the macroscopic description of phase separation in the 2D Ising model...
We present a large deviations theory of the spin-spin correlation functions in the random field Isin...
We discuss some statistical properties of the phase boundary in the 2D low-temperature Ising ferroma...
AbstractWe consider a Langevin dynamics scheme for a d-dimensional Ising model with a disordered ext...
Using a refined analysis of phase boundaries, we derive sharp asymptotics of the large deviation pr...
We study the 2D Ising model in a rectangular box Λ L of linear size O(L). We determine the exact asy...
We study the 2D Ising model in a rectangular box Λ L of linear size O(L). We determine the exact asy...
We prove that, at low temperature, the line of separation between the two pure phases shows large fl...
The aim of this note is to discuss some statistical properties of the phase separation line in the 2...
Dedicated to the memory of Enza Orlandi.International audienceWe consider the phase separation probl...
The aim of this note is to discuss some statistical properties of the phase separation line in the 2...
We study phase separation in two dimensions in the scaling limit below criticality. The general form...
Abstract. We prove invariance principles for phase separation lines in the two dimensional nearest n...
We discuss statistical properties of phase boundary in the 2D low-temperature Ising ferromagnet in a...
Abstract: We review recent results about the macroscopic description of phase separation in the 2D I...
We review recent results about the macroscopic description of phase separation in the 2D Ising model...
We present a large deviations theory of the spin-spin correlation functions in the random field Isin...
We discuss some statistical properties of the phase boundary in the 2D low-temperature Ising ferroma...
AbstractWe consider a Langevin dynamics scheme for a d-dimensional Ising model with a disordered ext...
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