Mathematics – Differential Geometry
Scientific paper
2009-11-11
International Mathematics Research Notices 2011, 2295-2350 (2011)
Mathematics
Differential Geometry
39 pages
Scientific paper
10.1093/imrn/rnq170
We reformulate notions from the theory of quasi-Poisson g-manifolds in terms of graded Poisson geometry and graded Poisson-Lie groups and prove that quasi-Poisson g-manifolds integrate to quasi-Hamiltonian g-groupoids. We then interpret this result within the theory of Dirac morphisms and multiplicative Manin pairs, to connect our work with more traditional approaches, and also to put it into a wider context suggesting possible generalizations.
Li-Bland David
Severa Pavol
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