Gap theorem on Kähler manifolds with nonnegative orthogonal bisectional curvature
From MaRDI portal
Publication:2187303
DOI10.1515/crelle-2019-0002zbMath1444.32022arXiv1708.03534OpenAlexW2963428658WikidataQ126035939 ScholiaQ126035939MaRDI QIDQ2187303
Publication date: 2 June 2020
Published in: Journal für die Reine und Angewandte Mathematik (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1708.03534
Kähler manifolds (32Q15) Positive curvature complex manifolds (32Q10) Plurisubharmonic functions and generalizations (32U05)
Related Items (4)
Remarks on the quadratic orthogonal bisectional curvature ⋮ Three circle theorem on almost Hermitian manifolds and applications ⋮ The Kähler geometry of certain optimal transport problems ⋮ Kähler manifolds with almost nonnegative curvature
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Three-circle theorem and dimension estimate for holomorphic functions on Kähler manifolds
- \(\mathrm U(n)\)-invariant Kähler-Ricci flow with non-negative curvature
- An optimal gap theorem
- Function theory on manifolds which possess a pole
- Kähler-Ricci flow and the Poincaré-Lelong equation
- Classification of manifolds with weakly 1/4-pinched curvatures
- Gap theorems for noncompact Riemannian manifolds
- On complete noncompact Kähler manifolds with positive bisectional curvature
- Poisson equation, Poincaré-Lelong equation and curvature decay on complete Kähler manifolds.
- Plurisubharmonic functions and the structure of complete Kähler manifolds with nonnegative curvature.
- Comparison and vanishing theorems for Kähler manifolds
- Vanishing theorems on complete Kähler manifolds and their applications
- \(\mathrm{U}(n)\)-invariant Kähler metrics with nonnegative quadratic bisectional curvature
- Erratum to: ``An optimal gap theorem
- Principe du maximum, inégalité de Harnack et unicité du problème de Cauchy pour les opérateurs elliptiques dégénérées
- A Lie algebraic approach to Ricci flow invariant curvature conditions and Harnack inequalities
- Sharp differential estimates of Li-Yau-Hamilton type for positive (p, p) forms on Kähler manifolds
- A note on nonnegative quadratic orthogonal bisectional curvature
- Differential equations on riemannian manifolds and their geometric applications
- A monotonicity formula on complete Kähler manifolds with nonnegative bisectional curvature
- Poincaré–Lelong equation via the Hodge–Laplace heat equation
This page was built for publication: Gap theorem on Kähler manifolds with nonnegative orthogonal bisectional curvature