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Abstract

We show that one can extend the definition of Hopf cyclic homology with coefficients such that one can use bialgebras and a larger class of coefficient module/co-modules. With the help of this extension, we calculate the bialgebra cyclic homology of Uq() the quantum deformation of an arbitrary semi-simple Lie algebra and H \cal H (N) the Hopf algebra of foliations of codimension N, with several coefficient modules.

Keywords  cyclic homology - Hopf algebras - foliations - quantum groups

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