Deformed commutators on quantum group module-algebras
Abstract
Description
We construct quantum commutators on module-algebras of quasi-triangular Hopf algebras. These are quantum-group covariant, and have generalized antisymmetry and Leibniz properties. If the Hopf algebra is triangular they additionally satisfy a generalized Jacobi identity, turning the module-algebra into a quantum-Lie algebra.
LaTeX 2e (uses AMS styles), 10 pages, no figures
LaTeX 2e (uses AMS styles), 10 pages, no figures