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List of bibliographic references

Number of relevant bibliographic references: 17.
Ident.Authors (with country if any)Title
000094 (2012) José A. VallejoSymplectic connections and Fedosov's quantization on supermanifolds
000354 (2010) Shamgar Gurevich [États-Unis] ; Ronny Hadani [États-Unis]Notes on Canonical Quantization of Symplectic Vector Spaces over Finite Fields
000534 (2009) Christian Fr Nsdal [États-Unis]Deformation Quantization on the Closure of Minimal Coadjoint Orbits
000C16 (2005) E. Karolinsky [Ukraine] ; K. Muzykin [Ukraine] ; A. Stolin [Suède] ; V. Tarasov [Russie, États-Unis]Dynamical Yang–Baxter Equations, Quasi-Poisson Homogeneous Spaces, and Quantization
000F65 (2002) Indranil Biswas [Inde]Projective Structure, Symplectic Connection and Quantization
001089 (2001) B. Enriquez [France]Quantization of Lie bialgebras and shuffle algebras of Lie algebras
001146 (2001) Tilmann Wurzbacher [France]Fermionic Second Quantization and the Geometry of the Restricted Grassmannian
001157 (2001) Maxim Kontsevich [France]Deformation Quantization of Algebraic Varieties
001303 (2000) Eli Hawkins [États-Unis]Geometric Quantization of Vector Bundles and the Correspondence with Deformation Quantization
001322 (2000) Michael Penkava ; Pol Vanhaecke [France]Deformation Quantization of Polynomial Poisson Algebras
001449 (1999) J. Donin [États-Unis] ; D. Gurevich [France] ; S. Shnider [États-Unis]Double Quantization on Some Orbits in the Coadjoint Representations of Simple Lie Groups
001566 (1998) Hideki Omori [Japon] ; Yoshiaki Maeda ; Naoya Miyazaki [Japon] ; Akira Yoshioka [Japon]Poincaré–Cartan Class and Deformation Quantization of Kähler Manifolds
001856 (1996) Frederic Bidegain [France] ; Georges Pinczon [France]Quantization of Poisson-Lie groups and applications
001B51 (1994) M. A. Semenov-Tian-ShanskyQuantization of Open Toda Lattices
001E08 (1992) H. Saller [Allemagne]Canonical and noncanonical quantization on space-time
002556 (1984) Asymptotic and geometric quantization
002B97 (1976) B. Kostant [États-Unis]Geometric quantization and graded Lie algebras

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