Quantization of Noncompact Coverings and Strong Morita Equivalence

Abstract

Any finite algebraic Galois covering corresponds to an algebraic Morita equivalence. Here the $C^{\ast }$-algebraic analog of this fact is proven, i.e. any noncommutative finite-fold covering corresponds to a strong Morita equivalence.

8 pages, 8 references, substantial text overlap with arXiv:1702.07918

References in corpus (1)

• Quantization of noncompact coverings