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 Eric Poisson - University of Guelph
From the table of contents: Review of thermodynamics; Statistical mechanics of isolated systems; Statistical mechanics of interacting systems; Information theory; Paramagnetism; Quantum statistics of ideal gases; Black-body radiation.
by R. J. Baxter - Academic Press
This text explores the solution of two-dimensional lattice models. Topics include basic statistical mechanics, Ising models, mean field model, spherical model, ice-type models, corner transfer matrices, hard hexagonal models, and elliptic functions.
by T. Chou, K. Mallick, R. K. P. Zia - arXiv
We review some of the many recent activities on non-equilibrium statistical mechanics, focusing on general aspects. Using the language of stochastic Markov processes, we emphasize general properties of the evolution of configurational probabilities.
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.