Lie algebraic characterization of manifolds

Author:

Grabowski Janusz,Poncin Norbert

Publisher

Walter de Gruyter GmbH

Subject

General Mathematics

Reference35 articles.

1. K. Abe: “Pursell-Shanks type theorem for orbit spaces and G-manifolds”, Publ. Res. Inst. Math. Sci., Vol. 18, (1982), pp. 265–282.

2. I. Amemiya: “Lie algebra of vector fields and complex structure”, J. Math. Soc. Japan, Vol. 27, (1975), pp. 545–549.

3. C.J. Atkin and J. Grabowski: “Homomorphisms of the Lie algebras associated with a symplectic manifolds”, Compos. Math., Vol. 76, (1990), pp. 315–348.

4. F. Boniver, S. Hansoul, P. Mathonet and N. Poncin: “Equivariant symbol calculus for differential operators acting on forms”, Lett. Math. Phys., Vol. 62, (2002), pp. 219–232.

5. A. Campillo, J. Grabowski and G. Müller G: “Derivation algebras of toric varieties”, Comp. Math., Vol. 116, (1999), pp. 119–132.

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1. Isomorphisms between groups of equivariant homeomorphisms of G-manifolds with one orbit type;Topology and its Applications;2012-08

2. On a Lie Algebraic Characterization of Vector Bundles;Symmetry, Integrability and Geometry: Methods and Applications;2012-01-26

3. REDUCTION PROCEDURES IN CLASSICAL AND QUANTUM MECHANICS;International Journal of Geometric Methods in Modern Physics;2007-12

4. On quantum and classical Poisson algebras;Banach Center Publications;2007

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