Jacques H. H. Perk, Helen Au-Yang
Published 2006-06-09Version 1
After briefly reviewing selected Ising and chiral Potts model results, we discuss a number of properties of cyclic hypergeometric functions which appear naturally in the description of the integrable chiral Potts model and its three-dimensional generalizations.
Comments: LaTeX2e, 11 pages, 3 eps figures, 23rd International Conference of Differential Geometric Methods in Theoretical Physics, Nankai 2005
Journal: Nankai Tracts in Mathematics, Vol. 10, (World Scientific, Singapore, 2006), pp. 389-398
About 30 Years of Integrable Chiral Potts Model, Quantum Groups at Roots of Unity and Cyclic Hypergeometric Functions
The Early History of the Integrable Chiral Potts Model and the Odd-Even Problem
New developments on the Geometric Nonholonomic Integrator
