-
H.S.eok Yang, “Quantization of Emergent Gravity”, Int. J. Mod. Phys. A, 2015, 1550016
-
F. Pelletier, “Integrability of weak distributions on Banach manifolds”, Indagationes Mathematicae, 23:3 (2012), 214
-
Alexander Karabegov, “Infinitesimal Deformations of a Formal Symplectic Groupoid”, Lett Math Phys, 2011
-
Rémi Léandre, “A Lie Algebroid on the Wiener Space”, Advances in Mathematical Physics, 2010 (2010), 1
-
Roberto Zucchini, “The Lie algebroid Poisson sigma model”, J High Energy Phys, 2008:12 (2008), 062
-
Yvette Kosmann-Schwarzbach, “Poisson Manifolds, Lie Algebroids, Modular Classes: a Survey”, SIGMA, 4 (2008), 005, 30 pp.
-
M. A. Olshanetsky, “Elliptic hydrodynamics and quadratic algebras of vector fields on a torus”, Theoret. and Math. Phys., 150:3 (2007), 301–314
-
Charles-Michel Marle, Progress in Mathematics, 232, The Breadth of Symplectic and Poisson Geometry, 2007, 493
-
Alexander V. Karabegov, “Fedosov’s formal symplectic groupoids and contravariant connections”, Journal of Geometry and Physics, 56:10 (2006), 1985
-
C.-M. Marle, Encyclopedia of Mathematical Physics, 2006, 312
-
Alexander V. Karabegov, “Formal Symplectic Groupoid of a Deformation Quantization”, Comm Math Phys, 258:1 (2005), 223
-
O. N. Grigor'ev, M. V. Karasev, “Dynamical equations for the quantum product on a symplectic space in affine coordinates”, Math. Notes, 77:1 (2005), 39–47
-
Alexander V. karabegov, “On the Inverse Mapping of the Formal Symplectic Groupoid of a Deformation Quantization”, Lett Math Phys, 70:1 (2004), 43
-
A. I. Bondal, “Symplectic Groupoids Related to Poisson–Lie Groups”, Proc. Steklov Inst. Math., 246 (2004), 34–53
-
A. I. Bondal, “A symplectic groupoid of triangular bilinear forms and the braid group”, Izv. Math., 68:4 (2004), 659–708
-
MARTIN BOJOWALD, THOMAS STROBL, “Poisson GEOMETRY IN CONSTRAINED SYSTEMS”, Rev. Math. Phys, 15:07 (2003), 663
-
David Iglesias-Ponte, Juan C. Marrero, “Jacobi groupoids and generalized Lie bialgebroids”, Journal of Geometry and Physics, 48:2-3 (2003), 385
-
M. V. Karasev, T. A. Osborn, “Symplectic areas, quantization, and dynamics in electromagnetic fields”, J Math Phys (N Y ), 43:2 (2002), 756
-
V. A. DOLGUSHEV, “SKLYANIN BRACKET AND DEFORMATION OF THE CALOGERO–MOSER SYSTEM”, Mod. Phys. Lett. A, 16:26 (2001), 1711
-
ALBERTO S. CATTANEO, GIOVANNI FELDER, “Poisson SIGMA MODELS AND DEFORMATION QUANTIZATION”, Mod. Phys. Lett. A, 16:04n06 (2001), 179