%0 Journal Article
%T Cyclic homology of the Taft algebras and of their Auslander algebras
%A Rachel Taillefer
%J Mathematics
%D 2000
%I arXiv
%X In this paper, we compute the cyclic homology of the Taft algebras and of their Auslander algebras. Given a Hopf algebra $\Lambda,$ the Grothendieck groups of projective $\Lambda -$modules and of all $\Lambda -$modules are endowed with a ring structure, which in the case of the Taft algebras is commutative (\cite{C2}, \cite{G}). We also describe the first Chern character for these algebras.
%U http://arxiv.org/abs/math/0009214v1