We extend our previous work by proving that for translation invariant Gibbs states on ${\mathbb Z}^d$ with a translation invariant interaction potential $\Psi=(\Psi_A)$ satisfying $\sum_{A \ni 0}|A|^{-1}[\diam(A)]^d\|\Psi_A\
International audienceWe extend results on quadratic pressure and convergence of Gibbs mesures from ...
We prove that nonlinear Gibbs measures can be obtained from the corresponding many-body, grand-canon...
We prove that nonlinear Gibbs measures can be obtained from the corresponding many-body, grand-canon...
We extend our previous work by proving that for translation invariant Gibbs states on ${\mathbb Z}^d...
We consider Gibbs states for attractive specifications on a one-dimensional lattice. If the specific...
Abstract. We prove that certain Gibbs measures on subshifts of finite type are nonsingular and ergod...
We show that every totally ergodic generalised matrix equilibrium state is psi-mixing with respect t...
AbstractThe convex set Maof quasi-invariant measures on a locally convex spaceEwith given “shift”-Ra...
Because of its double periodicity, each elliptic function canonically induces a holomorphic dynamica...
We consider two possible extensions of the standard definition of Gibbs measures for lattice spin sy...
Albeverio S, Kondratiev Y, Röckner M. Ergodicity of L(2)-semigroups and extremality of Gibbs states....
We extend results on quadratic pressure and convergence of Gibbs measures from Leplaideur and Watble...
The resource theory of thermal operations, an established model for small-scale thermodynamics, prov...
Albeverio S, Kondratiev Y, Röckner M. Ergodicity for the stochastic dynamics of quasi-invariant meas...
We extend classical results of Holley-Stroock on the characterization of extreme Gibbs states for th...
International audienceWe extend results on quadratic pressure and convergence of Gibbs mesures from ...
We prove that nonlinear Gibbs measures can be obtained from the corresponding many-body, grand-canon...
We prove that nonlinear Gibbs measures can be obtained from the corresponding many-body, grand-canon...
We extend our previous work by proving that for translation invariant Gibbs states on ${\mathbb Z}^d...
We consider Gibbs states for attractive specifications on a one-dimensional lattice. If the specific...
Abstract. We prove that certain Gibbs measures on subshifts of finite type are nonsingular and ergod...
We show that every totally ergodic generalised matrix equilibrium state is psi-mixing with respect t...
AbstractThe convex set Maof quasi-invariant measures on a locally convex spaceEwith given “shift”-Ra...
Because of its double periodicity, each elliptic function canonically induces a holomorphic dynamica...
We consider two possible extensions of the standard definition of Gibbs measures for lattice spin sy...
Albeverio S, Kondratiev Y, Röckner M. Ergodicity of L(2)-semigroups and extremality of Gibbs states....
We extend results on quadratic pressure and convergence of Gibbs measures from Leplaideur and Watble...
The resource theory of thermal operations, an established model for small-scale thermodynamics, prov...
Albeverio S, Kondratiev Y, Röckner M. Ergodicity for the stochastic dynamics of quasi-invariant meas...
We extend classical results of Holley-Stroock on the characterization of extreme Gibbs states for th...
International audienceWe extend results on quadratic pressure and convergence of Gibbs mesures from ...
We prove that nonlinear Gibbs measures can be obtained from the corresponding many-body, grand-canon...
We prove that nonlinear Gibbs measures can be obtained from the corresponding many-body, grand-canon...
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