Abstract
We construct, out of Rieffel projections, projections in certain algebras which are strong-Morita equivalent to the quantum Heisenberg manifolds D c µv . Then, by means of techniques from the Morita equivalence theory, we get finitely generated and projective modules over the algebras D c µv . This enables us to show that the group Z + 2µZ + 2vZ is contained in the range of the trace on K 0(D c µv ).KeywordsVector BundlePoisson BracketHeisenberg GroupProjective ModuleDeformation QuantizationThese keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.
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