The basic idea of a microscopic understanding of thermodynamics is to derive its mainfeatures from a microscopic probability distribution. In such a vein, we investigate thethermal statistics of quasi-probabilities?s semiclassical analogs in phase space for theimportant case of quadratic Hamiltonians, focusing attention in the three more importantinstances, i.e. those of Wigner, P- and Husimi distributions. Introduction of aneffective temperature permits one to obtain a unified thermodynamic description thatencompasses and unifies the three different quasi-probability distributions. This unifieddescription turns out to be classical.Fil: Pennini, Flavia Catalina. Universidad Nacional de La Pampa. Facultad de Ciencias Exactas y Naturales; Arg...
In this article, the quasi-Gaussian entropy theory is derived for pure quantum systems, along the sa...
Scheck’s textbook starts with a concise introduction to classical thermodynamics, including geometri...
In this paper we present a new point of view on the mathematical foundations of statistical physics ...
We focus attention upon the thermal statistics of the classical analogs of quasi-probabilities (QP) ...
We focus attention upon the thermal statistics of the classical analogs of quasi-probabilities (QP) ...
We focus attention upon the thermal statistics of the classical analogs of quasi-probabilities (QP) ...
We focus attention upon the thermal statistics of the classical analogs of quasi-probabilities (QP) ...
With reference to Lee's treatment of quasi-probabilities, it is seen that the three phase space quas...
With reference to Lee's treatment of quasi-probabilities, it is seen that the three phase space quas...
With reference to Lee's treatment of quasi-probabilities, it is seen that the three phase space quas...
With reference to Lee's treatment of quasi-probabilities, it is seen that the three phase space quas...
With reference to Lee’s treatment of quasi-probabilities, it is seen that the three phase space quas...
The canonical and microcanonical distributions of probabilities are introduced for an arbitrary clas...
The canonical and microcanonical distributions of probabilities are introduced for an arbitrary clas...
The classical mechanics of indistinguishable particles discussed in I is further developed. The mech...
In this article, the quasi-Gaussian entropy theory is derived for pure quantum systems, along the sa...
Scheck’s textbook starts with a concise introduction to classical thermodynamics, including geometri...
In this paper we present a new point of view on the mathematical foundations of statistical physics ...
We focus attention upon the thermal statistics of the classical analogs of quasi-probabilities (QP) ...
We focus attention upon the thermal statistics of the classical analogs of quasi-probabilities (QP) ...
We focus attention upon the thermal statistics of the classical analogs of quasi-probabilities (QP) ...
We focus attention upon the thermal statistics of the classical analogs of quasi-probabilities (QP) ...
With reference to Lee's treatment of quasi-probabilities, it is seen that the three phase space quas...
With reference to Lee's treatment of quasi-probabilities, it is seen that the three phase space quas...
With reference to Lee's treatment of quasi-probabilities, it is seen that the three phase space quas...
With reference to Lee's treatment of quasi-probabilities, it is seen that the three phase space quas...
With reference to Lee’s treatment of quasi-probabilities, it is seen that the three phase space quas...
The canonical and microcanonical distributions of probabilities are introduced for an arbitrary clas...
The canonical and microcanonical distributions of probabilities are introduced for an arbitrary clas...
The classical mechanics of indistinguishable particles discussed in I is further developed. The mech...
In this article, the quasi-Gaussian entropy theory is derived for pure quantum systems, along the sa...
Scheck’s textbook starts with a concise introduction to classical thermodynamics, including geometri...
In this paper we present a new point of view on the mathematical foundations of statistical physics ...