Classification of Einstein-Kähler toric Fano fourfolds

DOI10.2748/tmj/1178225805zbMath0838.32008OpenAlexW2040828764MaRDI QIDQ1326965

Yasuhiro Nakagawa

Publication date: 9 June 1996

Published in: Tôhoku Mathematical Journal. Second Series (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2748/tmj/1178225805

zbMATH Keywords

classificationEinstein-Kähler toric Fano fourfolds

Mathematics Subject Classification ID

Special Riemannian manifolds (Einstein, Sasakian, etc.) (53C25) Compact complex (n)-folds (32J18) Fano varieties (14J45) Kähler-Einstein manifolds (32Q20)

Related Items (5)

Kähler--Ricci solitons on toric manifolds with positive first Chern class ⋮ The Kähler geometry of Bott manifolds ⋮ Kähler–Einstein Metrics on Toric Manifolds and G-manifolds ⋮ On stability of tangent bundle of toric varieties ⋮ On the classification of toric Fano 4-folds

Cites Work

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• Einstein-Kähler forms, Futaki invariants and convex geometry on toric Fano varieties
• On the classification of toric Fano 4-folds
• An obstruction to the existence of Einstein Kaehler metrics
• Noether-Lasker Decomposition of Coherent Analytic Subsheaves
• Closed Manifolds with Homogeneous Complex Structure

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