Classification of invariant star products up to equivariant Morita equivalence on symplectic manifolds
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Publication:452227
DOI10.1007/s11005-011-0536-3zbMath1251.53057arXiv1004.0875OpenAlexW3100361082MaRDI QIDQ452227
Gregor Schaumann, Stefan Waldmann, Stefan Jansen, Nikolai Alexander Neumaier
Publication date: 20 September 2012
Published in: Letters in Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1004.0875
Related Items
Classification of equivariant star products on symplectic manifolds ⋮ Morita theory in deformation quantization ⋮ Coisotropic triples, reduction and classical limit
Cites Work
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- Covariant and equivariant formality theorems
- Deformation theory and quantization. I: Deformations of symplectic structures
- Parametrizing equivalence classes of invariant star products
- Equivalence of star products on a symplectic manifold; an introduction to Deligne's Čech cohomology classes
- A simple geometrical construction of deformation quantization
- Natural star products on symplectic manifolds and quantum moment maps
- Morita equivalence of Fedosov star products and deformed Hermitian vector bundles
- Some remarks on \(\mathfrak g\)-variant Fedosov star products and quantum momentum mappings
- Morita equivalence for rings with involution
- Bimodule deformations, Picard groups and contravariant connections
- The characteristic classes of Morita equivalent star products on symplectic manifolds
- Noncommutative line bundle and Morita equivalence
- The \(H\)-covariant strong Picard groupoid
- Completely positive inner products and strong Morita equivalence
- Morita equivalence and characteristic classes of star products
- Poisson-Geometrie und Deformationsquantisierung
- THE COVARIANT PICARD GROUPOID IN DIFFERENTIAL GEOMETRY
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