We present the exact thermodynamics (isochores, isotherms, isobars, response functions) of a statistically interacting quantum gas in D dimensions. The results in D = 1 are those of the thermodynamic Bethe ansatz for the nonlinear Schrödinger model, a gas with repulsive two-body contact potential. In all dimensions the ideal boson and fermion gases are recovered in the weak-coupling and strong-coupling limits, respectively. For all nonzero couplings ideal fermion gas behavior emerges for D ⪢ 1 and, in the limit D → ∞, a phase transition occurs at T \u3e 0. Significant deviations from ideal quantum gas behavior are found for intermediate coupling and finite D
The main goal of statistical mechanics is to relate macroscopic properties of matter to microscopic ...
Strongly interacting, dilute Fermi gases exhibit a scale-invariant, universal thermodynamic behavior...
Due to the vast growth of the many-body level density with excitation energy, its smoothed form is o...
Chapter 1. Exact and explicit results are derived for the thermodynamic properties (isochores, isoth...
We present exact and explicit results for the thermodynamic properties (isochores, isotherms, isobar...
The interplay of quantum statistics, interactions, and temperature is studied within the framework o...
In this thesis, we investigate thermodynamic properties, magnetic phase transitions and correlation ...
A novel formalism of quantum statistical mechanics, based on the zero-temperature S-matrix of the qu...
We propose a new model for hadrons with quantum mechanical attractive and repulsive interactions sen...
In ultracold Fermi gases, the spatial dimension and the number of particles involved in interactions...
We present a new theoretical approach to describe dilute degenerate gases, the formalism of Ursell o...
12 pages, revised Tex File (some fonts were changed)This paper is concerned with statistical propert...
In this thesis we study the physics of quantum many-body systems confined to one-dimensional geometr...
We consider an ideal gas trapped with harmonic potential and obeying the generalized exclusion stati...
In this thesis, far-from-equilibrium dynamics of fermionic quantum gases is discussed utilising func...
The main goal of statistical mechanics is to relate macroscopic properties of matter to microscopic ...
Strongly interacting, dilute Fermi gases exhibit a scale-invariant, universal thermodynamic behavior...
Due to the vast growth of the many-body level density with excitation energy, its smoothed form is o...
Chapter 1. Exact and explicit results are derived for the thermodynamic properties (isochores, isoth...
We present exact and explicit results for the thermodynamic properties (isochores, isotherms, isobar...
The interplay of quantum statistics, interactions, and temperature is studied within the framework o...
In this thesis, we investigate thermodynamic properties, magnetic phase transitions and correlation ...
A novel formalism of quantum statistical mechanics, based on the zero-temperature S-matrix of the qu...
We propose a new model for hadrons with quantum mechanical attractive and repulsive interactions sen...
In ultracold Fermi gases, the spatial dimension and the number of particles involved in interactions...
We present a new theoretical approach to describe dilute degenerate gases, the formalism of Ursell o...
12 pages, revised Tex File (some fonts were changed)This paper is concerned with statistical propert...
In this thesis we study the physics of quantum many-body systems confined to one-dimensional geometr...
We consider an ideal gas trapped with harmonic potential and obeying the generalized exclusion stati...
In this thesis, far-from-equilibrium dynamics of fermionic quantum gases is discussed utilising func...
The main goal of statistical mechanics is to relate macroscopic properties of matter to microscopic ...
Strongly interacting, dilute Fermi gases exhibit a scale-invariant, universal thermodynamic behavior...
Due to the vast growth of the many-body level density with excitation energy, its smoothed form is o...