Affine manifolds, SYZ geometry and the ``Y vertex
From MaRDI portal
Publication:2494214
DOI10.4310/jdg/1143644314zbMath1094.32007arXivmath/0405061OpenAlexW1710071072WikidataQ115197318 ScholiaQ115197318MaRDI QIDQ2494214
John C. Loftin, Shing Tung Yau, Eric Zaslow
Publication date: 19 June 2006
Published in: Journal of Differential Geometry (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0405061
Global differential geometry of Hermitian and Kählerian manifolds (53C55) Calabi-Yau manifolds (algebro-geometric aspects) (14J32) Calabi-Yau theory (complex-analytic aspects) (32Q25) Complex Monge-Ampère operators (32W20)
Related Items
Moduli of coassociative submanifolds and semi-flat \(G_{2}\)-manifolds, Conelike radiant structures, Convergence of the Hesse-Koszul flow on compact Hessian manifolds, Minimal Lagrangian surfaces in \(\mathbb{CH}^2\) and representations of surface groups into \(SU(2,1)\), Solutions of some Monge-Ampère equations with isolated and line singularities, Singular structures in solutions to the Monge-Ampère equation with point masses, SYZ Geometry for Calabi-Yau 3-folds: Taub-NUT and Ooguri-Vafa Type Metrics, Partial differential equations. Abstracts from the workshop held July 25--31, 2021 (hybrid meeting), Hessian surfaces and local Lagrangian embeddings, Complex geometry: its brief history and its future, Solutions to the Monge-Ampère equation with polyhedral and Y-shaped singularities, Survey on real forms of the complex \(A_2^{(2)}\)-Toda equation and surface theory, A Schwarz lemma for Kähler affine metrics and the canonical potential of a proper convex cone, Limiting behavior of a class of Hermitian Yang-Mills metrics. I, The equation of Euler's line yields a Tzitzeica surface, Gheorghe Ţiţeica and the origins of affine differential geometry, Compactifying torus fibrations over integral affine manifolds with singularities, Strominger-Yau-Zaslow geometry, affine spheres and Painlevé III
