Neľa Mramor*
University of Ljubljana, Slovenia
Maps betwee G-manifolds, equivariant up to a homomorphism
We consider maps between compact connected manifolds with a free action
of compact Lie groups G and H, respectively, which are equivariant
up to a homomorphism $h : G \to H$, and prove a formula for the degree
of a certain class of such maps. In particular, we consider the
degree of a map f between two free G manifolds of the same dimension which instead of being equivariant satisfies the property that
f(gx) = gr f(x) for all x.
* This is a joint work with Jan Jaworowski.
