Logo

Exactly Solved Models in Statistical Mechanics

Large book cover: Exactly Solved Models in Statistical Mechanics

Exactly Solved Models in Statistical Mechanics
by

Publisher: Academic Press
ISBN/ASIN: 0486462714
Number of pages: 502

Description:
This text explores the solution of two-dimensional lattice models. Topics include basic statistical mechanics, Ising models, the mean field model, the spherical model, ice-type models, corner transfer matrices, hard hexagonal models, and elliptic functions.

Home page url

Download or read it online for free here:
Download link
(PDF/DJVU)

Similar books

Book cover: Homogeneous Boltzmann Equation in Quantum Relativistic Kinetic TheoryHomogeneous Boltzmann Equation in Quantum Relativistic Kinetic Theory
by - American Mathematical Society
We consider some mathematical questions about Boltzmann equations for quantum particles, relativistic or non relativistic. Relevant cases such as Bose, Bose-Fermi, and photon-electron gases are studied. We also consider some simplifications ...
(7085 views)
Book cover: Statistical PhysicsStatistical Physics
by - University of Oslo
Statistical physics is a highly active part of physics. Many types of nonlinear systems are beyond our present understanding and theoretical tools. The purpose of this course is to acquaint you with the central issues of statistical mechanics.
(13281 views)
Book cover: Time-related Issues in Statistical MechanicsTime-related Issues in Statistical Mechanics
by - Clarkson University
Topics covered: The description of apparent of irreversibility; Physical origins of the arrow(s) of time; Two-time boundary value problems; The micro / macro distinction and coarse graining; Quantum mechanics with special states.
(9844 views)
Book cover: Statistical PhysicsStatistical Physics
by - 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.
(10903 views)