ausblenden:
Schlagwörter:
Mathematics, Algebraic Topology, Category Theory
Zusammenfassung:
We use the homotopy invariance of equivariant principal bundles to prove that
the equivariant ${\mathcal A}$-category of Clapp and Puppe is invariant under
Morita equivalence. As a corollary, we obtain that both the equivariant
Lusternik-Schnirelmann category of a group action and the invariant topological
complexity are invariant under Morita equivalence. This allows a definition of
topological complexity for orbifolds.
