Torus invariant transverse Kähler foliations
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Publication:2975785
DOI10.1090/tran/7070zbMath1367.53063arXiv1505.06035OpenAlexW2963405439MaRDI QIDQ2975785
Publication date: 12 April 2017
Published in: Transactions of the American Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1505.06035
toric varietytorus actionmoment mapcomplex manifoldmoment-angle manifoldnon-Kähler manifoldLVM manifoldLVMB manifoldtransverse Kähler form
Groups acting on specific manifolds (57S25) Toric varieties, Newton polyhedra, Okounkov bodies (14M25) Momentum maps; symplectic reduction (53D20) Complex vector fields, holomorphic foliations, (mathbb{C})-actions (32M25)
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REMARKS ON A THEOREM OF CUPIT-FOUTOU AND ZAFFRAN ⋮ Dolbeault cohomology of complex manifolds with torus action ⋮ Convexity of Singular Affine Structures and Toric-Focus Integrable Hamiltonian Systems ⋮ On LVMB, but Not LVM, Manifolds ⋮ Equivariant formality of Hamiltonian transversely symplectic foliations ⋮ Transverse Kähler structures on central foliations of complex manifolds ⋮ Quantum (non-commutative) toric geometry: foundations
Cites Work
- Unnamed Item
- Complex geometry of moment-angle manifolds
- LVMB manifolds and quotients of toric varieties
- Completely integrable torus actions on complex manifolds with fixed points
- Real quadrics in \(\mathbb C^n\), complex manifolds and convex polytopes
- Convexity properties of the moment mapping
- On the complex geometry of a class of non-Kählerian manifolds
- A new geometric construction of compact complex manifolds in any dimension
- Non-Kähler manifolds and GIT-quotients
- Geometry of compact complex manifolds with maximal torus action
- Foliations Modeling Nonrational Simplicial Toric Varieties
- Convexity and Commuting Hamiltonians
- A new family of complex, compact, non-symplectic manifolds
- Holomorphic principal bundles over projective toric varieties
- Complex-analytic structures on moment-angle manifolds
- Compact complex manifolds: an extension of Meersseman's and López de Medrano-Verjovsky's construction
