Generalized complex hamiltonian torus actions: Examples and constraints

Mathematics – Differential Geometry

Scientific paper

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19 pages

Scientific paper

Consider an effective Hamiltonian torus action $T\times M \to M$ on a
topologically twisted,generalized complex manifold $M$ of dimension $2n$. We
prove that the $rank(T) \leq n-2$ and that the topological twisting survives
Hamiltonian reduction. We then construct a large new class of such actions
satisfying $rank(T) = n-2$, using a surgery procedure on toric manifolds.

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