The fundamental group of symplectic manifolds with Hamiltonian SU(2) or SO(3) actions

Mathematics – Symplectic Geometry

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Scientific paper

Let $(M, \omega)$ be a connected compact symplectic manifold equipped with a
Hamiltonian SU(2) or SO(3) action. We prove that, as fundamental group of
topological spaces, $\pi_1(M)=\pi_1(M_{red})$, where $M_{red}$ is the
symplectic quotient at any value of the moment map $\phi$.

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