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We consider the geometric and non-geometric faces of closed string vacua arising by T-duality from principal torus bundles with constant H-flux and pay attention to their double phase space description encompassing all toroidal coordinates, momenta and their dual on equal footing.
- We construct a star-product algebra on functions in phase space that is manifestly duality invariant and substitutes for canonical quantization.
- The 3-cocycles of the Abelian group of translations in double phase space are seen to account for non-associativity of the star-product.
- We also provide alternative cohomological descriptions of non-associativity and draw analogies with the quantization of point-particles in the field of a Dirac monopole or other distributions of magnetic charge.
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