From Lie groupoids to resolutions of singularities. Applications to symplectic and Poisson resolutions

Mathematics – Differential Geometry

Scientific paper

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Paper rewritten. Examples added, some proofs simplified, and a converse theorem added

Scientific paper

We use the techniques of integration of Poisson manifolds into symplectic Lie
groupoids to build symplectic resolutions (= desingularizations) of the closure
of a symplectic leaf. More generally, we show how Lie groupoids can be used to
lift singularities, in particular when one imposes a compatibility condition
with an additional structure given by a multi-vector field.

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