Titlebook: Statistical Mechanics of Hamiltonian Systems with Bounded Kinetic Terms; An Insight into Nega Marco Baldovin Book 2020 The Editor(s) (if ap

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Conclusions,this Thesis we tried to show that NAT states naturally emerge in models with suitable properties, and they must be taken into account to get a full description of the thermostatistical properties of such systems.

Hormones

Introduction,ory to explain the thermodynamic properties of gaseous systems, Statistical Mechanics has developed in many directions. Methods originally introduced in the context of kinetic theory, and successfully employed to the theoretical description of empirically known laws of Thermodynamics, are now applie

Firefly

Background and Motivation,tems, characterized by a bound on the available phase space. Several experimental evidences seem to suggest that NATs have to be taken into account in order to properly describe equilibrium properties of such systems. Nonetheless, in recent years a stimulating debate, still ongoing, on the nature of

prosperity

Congregate

Langevin Equation (Also) at Negative Temperature,tions. Our aim is to understand whether it is possible to define a Langevin Equation (LE) also for systems with non-quadratic kinetic energy, and in particular for the Hamiltonian models introduced in the previous Chapter. We will see that stochastic coarse-grained descriptions of the dynamics hold

MOAN

Conclusions, energy is incremented. Nonetheless, a certain feeling of skepticism persists among many physicists when equilibrium states with . are considered. In this Thesis we tried to show that NAT states naturally emerge in models with suitable properties, and they must be taken into account to get a full de

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