On quasismooth weighted complete intersections

DOI10.1090/S1056-3911-10-00542-4zbMath1260.14060arXiv0908.1439OpenAlexW2963637017MaRDI QIDQ3085219

Jheng-Jie Chen, Meng Chen, Jungkai Alfred Chen

Publication date: 31 March 2011

Published in: Journal of Algebraic Geometry (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/0908.1439

Mathematics Subject Classification ID

(3)-folds (14J30) Complete intersections (14M10)

Related Items (20)

Birationally rigid Fano threefold hypersurfaces ⋮ On birational geometry of minimal threefolds with numerically trivial canonical divisors ⋮ Gorenstein Formats, Canonical and Calabi–Yau Threefolds ⋮ Ice cream and orbifold Riemann-Roch ⋮ Birational Mori fiber structures of ℚ-Fano 3-fold weighted complete intersections ⋮ Hodge numbers and deformations of Fano 3-folds ⋮ Automorphisms of weighted complete intersections ⋮ K-stability of birationally superrigid Fano 3-fold weighted hypersurfaces ⋮ The classification of smooth well-formed Fano weighted complete intersections ⋮ Weighted Fano varieties and infinitesimal Torelli problem ⋮ Effective nonvanishing for Fano weighted complete intersections ⋮ Fano weighted complete intersections of large codimension ⋮ Toric Landau–Ginzburg models ⋮ Fano 3-folds in \(\mathbb{P}^2\times\mathbb{P}^2\) format, Tom and Jerry ⋮ Alpha invariants of birationally bi-rigid Fano 3-folds I ⋮ On smooth Gorenstein polytopes ⋮ Smooth prime Fano complete intersections in toric varieties ⋮ Birationally superrigid Fano 3-folds of codimension 4 ⋮ Hodge level for weighted complete intersections ⋮ Log Canonical Thresholds of Complete Intersection Log Del Pezzo Surfaces

Cites Work

• Explicit birational geometry of 3-folds of general type. II
• Fano 3-folds with divisible anticanonical class
• An optimal boundedness on weak \(\mathbb Q\)-Fano 3-folds
• The sharp lower bound for the volume of threefolds of general type with \(\chi({\mathcal O}_X)=1\)
• Boundedness of canonical \(\mathbb{Q}\)-Fano 3-folds
• Singularities and coverings of weighted complete intersections.
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