In [5] we studied an interacting particle system which can be also interpreted as a stochastic growth model. This model belongs to the anisotropic KPZ class in 2 + 1 dimensions. In this paper we present the results that are relevant from the perspective of stochastic growth models, in particular: (a) the surface fluctuations are asymptotically Gaussian on a ln t scale and (b) the correlation structure of the surface is asymptotically given by the massless field.
The speed of growth for a particular stochastic growth model introduced by Borodin and Ferrari in [5...
In a recent numerical study, we have analyzed the stochastic entropies and fluctuation theorems in a...
International audienceWe consider driven dimer models on the square and honeycomb graphs, starting f...
We construct a family of stochastic growth models in 2+1 dimen-sions, that belong to the anisotropic...
We construct a family of stochastic growth models in $2+1$ dimensions, that belong to the anisotropi...
We construct a family of stochastic growth models in $2+1$ dimensions, that belong to the anisotropi...
© 2016, Springer-Verlag Berlin Heidelberg. We determine a q→ 1 limit of the two-dimensional q-Whitta...
We construct a family of stochastic growth models in $2+1$ dimensions, that belong to the anisotropi...
36 pages, 8 figures. Comments welcomeInternational audienceStochastic growth processes in dimension ...
Abstract We consider a discrete model for anisotropic (2 + 1)-dimensional growth of an interface hei...
We consider the weakly asymmetric exclusion process on the one dimensional lattice. It has been prov...
For stochastic growth models in the Kardar-Parisi-Zhang (KPZ) class in $1+1$ dimensions, fluctuation...
For stochastic growth models in the Kardar-Parisi-Zhang (KPZ) class in $1+1$ dimensions, fluctuation...
Stochastic growth processes in dimension (2+1) were conjectured by D. Wolf, on the basis of renormal...
29 pages 9 figuresInternational audienceThe domino-shuffling algorithm can be seen as a stochastic p...
The speed of growth for a particular stochastic growth model introduced by Borodin and Ferrari in [5...
In a recent numerical study, we have analyzed the stochastic entropies and fluctuation theorems in a...
International audienceWe consider driven dimer models on the square and honeycomb graphs, starting f...
We construct a family of stochastic growth models in 2+1 dimen-sions, that belong to the anisotropic...
We construct a family of stochastic growth models in $2+1$ dimensions, that belong to the anisotropi...
We construct a family of stochastic growth models in $2+1$ dimensions, that belong to the anisotropi...
© 2016, Springer-Verlag Berlin Heidelberg. We determine a q→ 1 limit of the two-dimensional q-Whitta...
We construct a family of stochastic growth models in $2+1$ dimensions, that belong to the anisotropi...
36 pages, 8 figures. Comments welcomeInternational audienceStochastic growth processes in dimension ...
Abstract We consider a discrete model for anisotropic (2 + 1)-dimensional growth of an interface hei...
We consider the weakly asymmetric exclusion process on the one dimensional lattice. It has been prov...
For stochastic growth models in the Kardar-Parisi-Zhang (KPZ) class in $1+1$ dimensions, fluctuation...
For stochastic growth models in the Kardar-Parisi-Zhang (KPZ) class in $1+1$ dimensions, fluctuation...
Stochastic growth processes in dimension (2+1) were conjectured by D. Wolf, on the basis of renormal...
29 pages 9 figuresInternational audienceThe domino-shuffling algorithm can be seen as a stochastic p...
The speed of growth for a particular stochastic growth model introduced by Borodin and Ferrari in [5...
In a recent numerical study, we have analyzed the stochastic entropies and fluctuation theorems in a...
International audienceWe consider driven dimer models on the square and honeycomb graphs, starting f...