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Lie theory of multiplicative tensors

Published:2019-08-01 Issue:3-4 Volume:375 Page:1489-1554
ISSN:0025-5831
Container-title:Mathematische Annalen
language:en
Short-container-title:Math. Ann.

Author:

Bursztyn Henrique,Drummond Thiago

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Link

http://link.springer.com/content/pdf/10.1007/s00208-019-01881-w.pdf

Reference63 articles.

1. Arias Abad, C., Crainic, M.: The Weil algebra and the van Est isomorphism. Ann. Inst. Fourier 61(3), 927–970 (2011)

2. Bonechi, F.: Multiplicative integrable models from Poisson–Nijenhuis structures. From Poisson brackets to universal quantum symmetries, 19–33, Banach Center Publ., vol. 106. Polish Acad. Sci. Inst. Math., Warsaw (2015)

3. Bursztyn, H., Cabrera, A.: Multiplicative forms at the infinitesimal level. Math. Ann. 353(3), 663–705 (2012)

4. Bursztyn, H., Cabrera, A., del Hoyo, M.: Vector bundles over Lie groupoids and algebroids. Adv. Math. 290, 163–207 (2016)

5. Bursztyn, H., Crainic, M.: Dirac geometry, quasi-Poisson actions and D/G-valued moment maps. J. Differ. Geom. 82, 501–566 (2009)

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2. The Weak Graded Lie 2-Algebra of Multiplicative Forms on a Quasi-Poisson Groupoid;Communications in Mathematical Physics;2024-06-23

3. Quasi-Lie Bialgebroids, Dirac Structures, and Deformations of Poisson Quasi-Nijenhuis Manifolds;Bulletin of the Brazilian Mathematical Society, New Series;2024-05-24

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