Quasitriangular chiral WZW model in a nutshell
arXiv:hep-th/0108148 · doi:10.1143/PTPS.144.119
Abstract
We give the bare-bone description of the quasitriangular chiral WZW model for the particular choice of the Lu-Weinstein-Soibelman Drinfeld double of the affine Kac-Moody group. The symplectic structure of the model and its Poisson-Lie symmetry are completely characterized by two -matrices with spectral parameter. One of them is ordinary and trigonometric and characterizes the -current algebra. The other is dynamical and elliptic (in fact Felder's one) and characterizes the braiding of -primary fields.
8 pages, LaTeX, to appear in the Proceedings of the Yokohama meeting on String theory and noncommutative geometry (March 2001)