The relationship of the size of finite lattice systems and their distribution functions per particle in the grand canonical ensemble is considered. Connections between the conditional distribution functions of the one-dimensional systems of different sizes are expressed in terms of recursion expressions for different boundary conditions. The application of the proposed method of computation of distribution functions per particle in the grand canonical ensemble shows that for one-dimensional finite-size systems with interactions between nearest-neighbors, phenomena analogous to first-order phase transitions can be observed. © 1991 American Chemical Society
Discrete modeling is a novel approach that uses the concept of Shannon entropy to develop thermodyna...
We study the thermodynamic limit for a classical system of particles on a lattice and prove the exis...
The island size distribution, at thermodynamic equilibrium, of interacting particles in a one-dimens...
The relationship of the size of finite lattice systems and their distribution functions per particle...
One method to identify a phase transition of the first kind is to study the distribution function of...
Calculations of the distribution function of systems of finite dimensions with respect to the number...
A one dimensional lattice fluid in which particles are allowed to assume only discrete positions is ...
From the euclidean form of the partition function for a non-interaction dense Fermi system placed on...
Using numerical diagonalization we study the crossover among different random matrix ensembles (Pois...
International audienceThe critical behavior of the fragment production is studied within a Lattice G...
Many problems in statistical physics involve enumeration of certain objects. In this thesis, we appl...
We discuss the finite size behaviour in the canonical ensemble of the balls in boxes model. We compa...
We consider a one-dimensional lattice system of unbounded, real-valued spins with arbitrarystrong, q...
Most interesting and difficult problems in equilibrium statistical mechanics concern models which ex...
We consider the system of particles on a finite interval with pairwise nearest neighbours interactio...
Discrete modeling is a novel approach that uses the concept of Shannon entropy to develop thermodyna...
We study the thermodynamic limit for a classical system of particles on a lattice and prove the exis...
The island size distribution, at thermodynamic equilibrium, of interacting particles in a one-dimens...
The relationship of the size of finite lattice systems and their distribution functions per particle...
One method to identify a phase transition of the first kind is to study the distribution function of...
Calculations of the distribution function of systems of finite dimensions with respect to the number...
A one dimensional lattice fluid in which particles are allowed to assume only discrete positions is ...
From the euclidean form of the partition function for a non-interaction dense Fermi system placed on...
Using numerical diagonalization we study the crossover among different random matrix ensembles (Pois...
International audienceThe critical behavior of the fragment production is studied within a Lattice G...
Many problems in statistical physics involve enumeration of certain objects. In this thesis, we appl...
We discuss the finite size behaviour in the canonical ensemble of the balls in boxes model. We compa...
We consider a one-dimensional lattice system of unbounded, real-valued spins with arbitrarystrong, q...
Most interesting and difficult problems in equilibrium statistical mechanics concern models which ex...
We consider the system of particles on a finite interval with pairwise nearest neighbours interactio...
Discrete modeling is a novel approach that uses the concept of Shannon entropy to develop thermodyna...
We study the thermodynamic limit for a classical system of particles on a lattice and prove the exis...
The island size distribution, at thermodynamic equilibrium, of interacting particles in a one-dimens...