Highest Weight $U_q[sl(n)]$ Modules and Invariant Integrable n-State Models with Periodic Boundary Conditions"

A. Zapletal; M. Karowski

doi:10.1088/0305-4470/27/22/016

paper

Highest Weight $U_{q} [s l (n)]$ Modules and Invariant Integrable n-State Models with Periodic Boundary Conditions"

arXiv:hep-th/9406116 · doi:10.1088/0305-4470/27/22/016

Abstract

The weights are computed for the Bethe vectors of an RSOS type model with periodic boundary conditions obeying $U_{q} [s l (n)]$ ( $q = exp (iπ / r)$ ) invariance. They are shown to be highest weight vectors. The q-dimensions of the corresponding irreducible representations are obtained.

5 pages, LaTeX, SFB 288 preprint

Highest Weight Uq​[sl(n)] Modules and Invariant Integrable n-State Models with Periodic Boundary Conditions"

Abstract

Highest Weight $U_{q} [s l (n)]$ Modules and Invariant Integrable n-State Models with Periodic Boundary Conditions"