Hilbert $C^*$-bimodules over commutative $C^*$-algebras and an isomorphism condition for quantum Heisenberg manifolds
Beatriz Abadie, and Ruy Exel

TL;DR
This paper investigates Hilbert C*-bimodules over commutative C*-algebras and uses these insights to determine when two quantum Heisenberg manifolds are isomorphic, advancing understanding in noncommutative geometry.
Contribution
It provides a new isomorphism condition for quantum Heisenberg manifolds based on the structure of Hilbert C*-bimodules over commutative C*-algebras.
Findings
Established a sufficient condition for isomorphism of quantum Heisenberg manifolds
Analyzed the structure of Hilbert C*-bimodules over commutative C*-algebras
Connected bimodule properties to quantum manifold isomorphisms
Abstract
A study of Hilbert -bimodules over commutative -algebras is carried out and used to establish a sufficient condition for two quantum Heisenberg manifolds to be isomorphic.
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