Comparisons between periodic, analytic and local cyclic cohomology
Abstract
Description
We compute periodic, analytic and local cyclic cohomology for convolution algebras of compact Lie groups in order to exhibit differences between these theories. A surprising result is that the periodic and analytic cyclic cohomology of the smooth convolution algebras differ, although these algebras have finite homological dimension.
I updated the bibliography and made a few minor changes in notation
I updated the bibliography and made a few minor changes in notation