An exactly solvable quantum many-fermion system with an arbitrarily strong two-body interaction is studied and some exact thermodynamic functions (in the thermodynamic limit) are derived within the framework of the statistical inference scheme based on information theory. The solution for the associated su(3) Clebsch-Gordan series (for any number of particles) is given. A very important relation between the (many-body) system`s entropy per particle (in the thermodynamic limit) and the multiple Kronecker product multiplicities (for any member of an infinite class of Lie-algebraic exactly solvable models) is demonstrated. A general procedure for the treatment of the full class of solvable models is outlined.Departamento de Físic
We investigate the fundamental limitations imposed by thermodynamics for creating correlations. Cons...
There are at least three distinct ways to conceptualize entropy: entropy as an extensive thermodynam...
Finite quantum many fermion systems are essential for our current understanding of Nature. They are ...
An exactly solvable quantum many-fermion system with an arbitrarily strong two-body interaction is s...
The quantum maximum entropy principle is proposed here as a rigorous procedure that should be employ...
Abstract: Within the framework of quantum statistics of Tsallis, based on parametric non-a...
An information measure inspired by Onicescu's information energy and Uffink's information measure (r...
We study the static and dynamical properties of isolated many-body quantum systems and compare them ...
A probability distribution encodes all the statistics of its corresponding random variable, hence it...
latex InfoStatPhys-unix.tex, 3 files, 2 figures, 32 pages http://www-spht.cea.fr/articles/T04/185Int...
The problem of constructing models for the statistical dynamics of finite-level quantum mechanical s...
In this thesis we develop an approach to nonequilibrium quantum-statistical mechanics which is based...
We explore the relation between entanglement entropy of quantum many-body systems and the distributi...
Finite quantum many fermion systems are essential for our current understanding of Nature. They are ...
It is often claimed, that from a quantum system of d levels, and entropy S and heat bath of temperat...
We investigate the fundamental limitations imposed by thermodynamics for creating correlations. Cons...
There are at least three distinct ways to conceptualize entropy: entropy as an extensive thermodynam...
Finite quantum many fermion systems are essential for our current understanding of Nature. They are ...
An exactly solvable quantum many-fermion system with an arbitrarily strong two-body interaction is s...
The quantum maximum entropy principle is proposed here as a rigorous procedure that should be employ...
Abstract: Within the framework of quantum statistics of Tsallis, based on parametric non-a...
An information measure inspired by Onicescu's information energy and Uffink's information measure (r...
We study the static and dynamical properties of isolated many-body quantum systems and compare them ...
A probability distribution encodes all the statistics of its corresponding random variable, hence it...
latex InfoStatPhys-unix.tex, 3 files, 2 figures, 32 pages http://www-spht.cea.fr/articles/T04/185Int...
The problem of constructing models for the statistical dynamics of finite-level quantum mechanical s...
In this thesis we develop an approach to nonequilibrium quantum-statistical mechanics which is based...
We explore the relation between entanglement entropy of quantum many-body systems and the distributi...
Finite quantum many fermion systems are essential for our current understanding of Nature. They are ...
It is often claimed, that from a quantum system of d levels, and entropy S and heat bath of temperat...
We investigate the fundamental limitations imposed by thermodynamics for creating correlations. Cons...
There are at least three distinct ways to conceptualize entropy: entropy as an extensive thermodynam...
Finite quantum many fermion systems are essential for our current understanding of Nature. They are ...