Lie Algebra of Noncommutative Inhomogeneous Hopf Algebra
Abstract
Description
We construct the vector space dual to the space of right-invariant differential forms construct from a first order differential calculus on inhomogeneous quantum group. We show that this vector space is equipped with a structure of a Hopf algebra which closes on a noncommutative Lie algebra satisfying a Jacobi identity.
11 pages, LaTeX, no figures
11 pages, LaTeX, no figures