Abstract:We consider high temperature KMS states for quantum spin systems on a lattice. We prove a large deviation principle for the distribution of empirical averages XΛ: = 1|Λ| i∈ΛXi, where the Xi’s are copies of a self-adjoint element X (level one large deviations). From the analyticity of the generating function, we obtain the central limit theorem. We generalize to a level two large deviation principle for the distributio
We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a system...
We prove a large deviation principle for the expectation of macroscopicobservables in quantum (and c...
AbstractIn this paper we extend the analysis in Benois et al. (Markov Process. Rel. Fields (1997) 17...
We consider high temperature KMS states for quantum spin systems on a lattice. We prove a large devi...
We consider high temperature KMS states for quantum spin systems on a lattice. We prove a large devi...
We consider high temperature KMS states for quantum spin systems on a lattice. We prove a large devi...
We consider high temperature KMS states for quantum spin systems on a lattice. We prove a large devi...
We consider high temperature KMS states for quantum spin systems on a lat-tice. We prove a large dev...
We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a system...
We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a system ...
We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a system ...
In this thesis we explore large deviations for observables in classical and quantum lattice spin sys...
none2We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a sy...
We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a system...
We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a system...
We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a system...
We prove a large deviation principle for the expectation of macroscopicobservables in quantum (and c...
AbstractIn this paper we extend the analysis in Benois et al. (Markov Process. Rel. Fields (1997) 17...
We consider high temperature KMS states for quantum spin systems on a lattice. We prove a large devi...
We consider high temperature KMS states for quantum spin systems on a lattice. We prove a large devi...
We consider high temperature KMS states for quantum spin systems on a lattice. We prove a large devi...
We consider high temperature KMS states for quantum spin systems on a lattice. We prove a large devi...
We consider high temperature KMS states for quantum spin systems on a lat-tice. We prove a large dev...
We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a system...
We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a system ...
We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a system ...
In this thesis we explore large deviations for observables in classical and quantum lattice spin sys...
none2We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a sy...
We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a system...
We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a system...
We give large deviation upper bounds, and discuss lower bounds, for the Gibbs-KMS state of a system...
We prove a large deviation principle for the expectation of macroscopicobservables in quantum (and c...
AbstractIn this paper we extend the analysis in Benois et al. (Markov Process. Rel. Fields (1997) 17...