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Introduction to solvable lattice models

Introduction to solvable lattice models
Language:
Author: Tetsuo Deguchi
Url: http://arxiv.org/abs/cond-mat/0304309
Format: Ps,Pdf
Year: 2003
Category: Mathematical Physics
Pages: 32
Clicks: 462

Description
Some features of integrable lattice models are reviewed for the case of the six-vertex model. By the Bethe ansatz method we derive the free energy of the six-vertex model. Then, from the expression of the free energy they show analytically the critical singularity near the phase transition in the anti-ferroelectric regime, where the essential singularity similar to the Kosterlitz-Thouless transition appears. They discuss the connection of the six-vertex model to the conformal field theory with c=1. They also introduce various exactly solvable models defined on two-dimensional lattices such as the chiral Potts model and the IRF models. We show that the six-vertex model has rich mathematical structures such as the quantum groups and the braid group. The graphical approach is emphasized in this review.

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