Quasitriangularity and enveloping algebras for inhomogeneous quantum groups

Abstract

Coquasitriangular universal $\mathcal{R}$ matrices on quantum Lorentz and quantum Poincaré groups are classified. The results extend (under certain assumptions) to inhomogeneous quantum groups of [10]. Enveloping algebras on those objects are described.

18 pages, LaTeX file, minor changes

References in corpus (3)

• On the classification of quantum Poincaré groups
• Solutions of Klein--Gordon and Dirac equations on quantum Minkowski spaces
• On the structure of inhomogeneous quantum groups

Cited by in corpus (1)

• Solutions of Klein--Gordon and Dirac equations on quantum Minkowski spaces