We deduce an integral equation for the infinite volume correlation functions of a class of lattice systems and we apply it to find results on the analyti- city in the interaction potentials of the pressure and of the correlation functions and on the ergodicity of the equilibrium states in the gaseous phase. By similar methods we prove some cluster properties for the correlation functions in the gaseous phase
We study spectral densities for systems on lattices, which, at a phase transition display, power-law...
We consider a one-dimensional lattice system of unbounded, real-valued spins with arbitrarystrong, q...
A family of interacting local fields, generalizing disorder variables of the 2D Ising model, is cons...
We study the thermodynamic limit for a classical system of particles on a lattice and prove the exis...
We consider the pressure and the correlation functions of a one dimensional lattice gas in which the...
Lattice gas automata with collision rules that violate the conditions of semidetailed balance exhibi...
Four years ago, the following result was proved simultaneously by the author of the present paper [1...
A cluster expansion is proposed, that applies to both continuous and discrete systems. The ...
We prove cluster properties of the correlation functions at high temperature and arbitrary activity....
The lattice gas model in equilibrium is considered. We give a lower bound of the density-density tim...
Correlation functions are the basis for the understanding of many thermodynamic systems that can be ...
Graduation date: 1968The work in this thesis falls into two parts. The first part\ud presents a rigo...
Rosenfeld’s fundamental-measure theory for lattice models is given a rigorous formulation in terms o...
We consider the ground-state properties of an extended one-dimensional Bose gas with pointwise attra...
We investigate the time evolution of the correlation functions of a nonequilibrium system when the s...
We study spectral densities for systems on lattices, which, at a phase transition display, power-law...
We consider a one-dimensional lattice system of unbounded, real-valued spins with arbitrarystrong, q...
A family of interacting local fields, generalizing disorder variables of the 2D Ising model, is cons...
We study the thermodynamic limit for a classical system of particles on a lattice and prove the exis...
We consider the pressure and the correlation functions of a one dimensional lattice gas in which the...
Lattice gas automata with collision rules that violate the conditions of semidetailed balance exhibi...
Four years ago, the following result was proved simultaneously by the author of the present paper [1...
A cluster expansion is proposed, that applies to both continuous and discrete systems. The ...
We prove cluster properties of the correlation functions at high temperature and arbitrary activity....
The lattice gas model in equilibrium is considered. We give a lower bound of the density-density tim...
Correlation functions are the basis for the understanding of many thermodynamic systems that can be ...
Graduation date: 1968The work in this thesis falls into two parts. The first part\ud presents a rigo...
Rosenfeld’s fundamental-measure theory for lattice models is given a rigorous formulation in terms o...
We consider the ground-state properties of an extended one-dimensional Bose gas with pointwise attra...
We investigate the time evolution of the correlation functions of a nonequilibrium system when the s...
We study spectral densities for systems on lattices, which, at a phase transition display, power-law...
We consider a one-dimensional lattice system of unbounded, real-valued spins with arbitrarystrong, q...
A family of interacting local fields, generalizing disorder variables of the 2D Ising model, is cons...
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