Shengda Hu

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20012008

most citedHamiltonian symmetries and reduction in generalized geometry

40 citations · 40 across the 4 of their papers we have counts for

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Showing 2005 · math.DGShow all

2 papers · 2 filters

math.DG2005

Reduction and duality in generalized geometry

Shengda Hu

Extending our reduction construction in \cite{Hu} to the Hamiltonian action of a Poisson Lie group, we show that generalized Kähler reduction exists even when only one generalized…

math.DG2005★ 40 cited

Hamiltonian symmetries and reduction in generalized geometry

Shengda Hu

A closed 3-form $H \in Ω_{0}^{3} (M)$ defines an extension of $Γ (T M)$ by $Ω_{0}^{2} (M)$ . This fact leads to the definition of the group of $H$ -twisted Hamiltonian symmetries $\Ham(M, \JJ; H…