Bosonization of Interacting Fermions in Arbitrary Dimensions
by Peter Kopietz
Publisher: arXiv 2006
Number of pages: 287
In this book we describe a new non-perturbative approach to the fermionic many-body problem, which can be considered as a generalization to arbitrary dimensions of the well-known bosonization technique for one-dimensional fermions. Our approach is based on the direct calculation of correlation functions of interacting Fermi systems with dominant forward scattering via functional integration and Hubbard-Stratonovich transformations.
Home page url
Download or read it online for free here:
by Hikaru Kawamura, et al. - arXiv
We review our research regarding the dynamics and the statistical properties of earthquakes, mainly from a statistical physical viewpoint. Emphasis is put both on the physics of friction and fracture, and on the statistical physical modelling.
by A.L. Kuzemsky - 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.
by Paul Fendley - The University of Virginia
This book is an attempt to cover the gap between what is taught in a conventional statistical mechanics class and between what is necessary to understand current research. The aim is to introduce the basics of many-body physics to a wide audience.
by David Tong - University of Cambridge
This is an introductory course on Statistical Mechanics and Thermodynamics given to final year undergraduates. Topics: Fundamentals of Statistical Mechanics; Classical Gases; Quantum Gases; Classical Thermodynamics; Phase Transitions.