Z/sub n/ Baxter model: symmetries and the Belavin parametrization

Journal Article · Sat Feb 01 00:00:00 EST 1986 · J. Stat. Phys.; (United States)

DOI:https://doi.org/10.1007/BF01127715· OSTI ID:7128098

Richey, M P; Tracy, C A

The Z/sub n/ Baxter model is an exactly solvable lattice model in the special case of the Belavin parametrization. For this parametrization the authors calculate the partition function in an antiferromagnetic region and the order parameter in a ferromagnetic region. They find that the order parameter is expressible in terms of a modular function of level n which for n=2 is the Onsager-Yang-Baxter result. In addition they determine the symmetry group of the finite lattice partition function for the general Z/sub n/ Baxter model.

• Research Organization: Dartmouth College, Hanover, NH
• OSTI ID: 7128098
• Journal Information: J. Stat. Phys.; (United States), Vol. 42:3
• Country of Publication: United States
• Language: English

Related Subjects

75 CONDENSED MATTER PHYSICS
SUPERCONDUCTIVITY AND SUPERFLUIDITY
CRYSTAL MODELS
LATTICE FIELD THEORY
ORDER PARAMETERS
SYMMETRY GROUPS
ANTIFERROMAGNETISM
FERROMAGNETISM
GROUP THEORY
HEISENBERG MODEL
INVARIANCE PRINCIPLES
ONSAGER RELATIONS
PARTITION FUNCTIONS
STATISTICAL MECHANICS
FIELD THEORIES
FUNCTIONS
MAGNETISM
MATHEMATICAL MODELS
MATHEMATICS
MECHANICS
QUANTUM FIELD THEORY
656002* - Condensed Matter Physics- General Techniques in Condensed Matter- (1987-)