A Poisson manifold of strong compact type

Abstract

We construct a corank one Poisson manifold which is of strong compact type, i.e., the associated Lie algebroid structure on its cotangent bundle is integrable, annd the source 1-conected (symplectic) integration is compact. The construction relies on the moduli of marked K3 surfaces.

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References in corpus (1)

• Foliated Structure of The Kuranishi Space and Isomorphisms of Deformation Families of Compact Complex Manifolds