Un théorème de convexité réel pour les applications moment à valeurs dans un groupe de Lie

Mathematics – Symplectic Geometry

Scientific paper

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in French (English summary)

Scientific paper

10.1016/j.crma.2007.05.023

In this note, we state and give the main ideas of the proof of a real convexity theorem for group-valued momentum maps. This result is a quasi-Hamiltonian analogue of the O'Shea-Sjamaar theorem in the usual Hamiltonian setting. We prove here that the image under the momentum map of the fixed-point set of a form-reversing involution defined on a quasi-Hamiltonian space is a convex polytope, that we describe as a subpolytope of the momentum polytope.

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