Logo

Homogeneous Boltzmann Equation in Quantum Relativistic Kinetic Theory

Small book cover: Homogeneous Boltzmann Equation in Quantum Relativistic Kinetic Theory

Homogeneous Boltzmann Equation in Quantum Relativistic Kinetic Theory
by

Publisher: American Mathematical Society
Number of pages: 85

Description:
We consider some mathematical questions about Boltzmann equations for quantum particles, relativistic or non relativistic. Relevant particular cases such as Bose, Bose-Fermi, and photon-electron gases are studied. We also consider some simplifications such as the isotropy of the distribution functions and the asymptotic limits.

Home page url

Download or read it online for free here:
Download link
(560KB, PDF)

Similar books

Book cover: Thermodynamics and Statistical MechanicsThermodynamics and Statistical Mechanics
by - Indian Institute of Technology Guwahati
This text provides a firm grounding in the laws and principles of statistical mechanics and thermodynamics that are essential to the study of physics. It presents the subject in a clear manner, and is based on the up-to-date research in the field.
(2578 views)
Book cover: Non-Equilibrium Statistical MechanicsNon-Equilibrium Statistical Mechanics
by - Imperial College London
This is an attempt to deliver, within a couple of hours, a few key-concepts of non-equilibrium statistical mechanics. The goal is to develop some ideas of contemporary research. Many of the ideas are illustrated or even introduced by examples.
(2948 views)
Book cover: Electronic Transport in Metallic Systems and Generalized Kinetic EquationsElectronic Transport in Metallic Systems and Generalized Kinetic Equations
by - arXiv
This paper reviews some selected approaches to the description of transport properties in crystalline and disordered metallic systems. A detailed formulation of the electron transport processes in metallic systems within a model approach is given.
(3029 views)
Book cover: Phase Transitions and Collective PhenomenaPhase Transitions and Collective Phenomena
by - University of Cambridge
Contents -- Preface; Chapter 1: Critical Phenomena; Chapter 2: Ginzburg-Landau Theory; Chapter 3: Scaling Theory; Chapter 4: Renormalisation Group; Chapter 5: Topological Phase Transitions; Chapter 6: Functional Methods in Quantum Mechanics.
(2281 views)