Symmetric Symplectic Manifolds and Deformation Quantization-Reference-Cited by-同舟云学术

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Symmetric Symplectic Manifolds and Deformation Quantization

Published:1995 Issue: Volume: Page:63-73
ISSN:
Container-title:Modern Group Theoretical Methods in Physics
language:
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Author:

Bieliavsky P.,Cahen M.,Gutt S.

Publisher

Springer Netherlands

Link

http://link.springer.com/content/pdf/10.1007/978-94-015-8543-9_6

Reference11 articles.

1. Loos, O. (1969) Symmetric spaces, Benjamin, p. 96.

2. Koh, S. (1965) Trans. Am. Math. Soc., 119, pp. 291–301.

3. Jacobson, N. (1962) Lie algebras, Interscience, p. 77.

4. Humphreys, J.E. (1970) Introduction to Lie algebras and representation theory, Springer, p. 40.

5. Bieliavsky, P. (1995) Thèse de doctorat, U.L.B.

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1. Polar Symplectic Representations;Algebras and Representation Theory;2016-12-24

2. A possible symplectic framework for Radon-type transforms;International Journal of Geometric Methods in Modern Physics;2016-10

3. Star Products and Certain Star Product Functions;Geometric Methods in Physics;2013

4. Universal deformation formulae, symplectic Lie groups and symmetric spaces;Pacific Journal of Mathematics;2007-03-01

5. Remarks on Symplectic Connections;Letters in Mathematical Physics;2006-11-18

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