Classification of Fano 4-folds with Lefschetz defect 3 and Picard number 5
Author:
Publisher
Elsevier BV
Subject
Algebra and Number Theory
Reference12 articles.
1. On the classification of toric Fano 4-folds;Batyrev;J. Math. Sci. (N.Y.),1999
2. On the Picard number of divisors in Fano manifolds;Casagrande;Ann. Sci. Éc. Norm. Supér.,2012
3. Numerical invariants of Fano 4-folds;Casagrande;Math. Nachr.,2013
4. The blow-up of P4 at 8 points and its Fano model, via vector bundles on a del Pezzo surface;Casagrande;Rev. Mat. Complut.,2019
5. Locally unsplit families of large anticanonical degree on Fano manifolds;Casagrande;Int. Math. Res. Not.,2015
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1. Fano fourfolds having a prime divisor of Picard number 1;Advances in Geometry;2023-03-21
2. The Lefschetz defect of Fano varieties;Rendiconti del Circolo Matematico di Palermo Series 2;2022-12-19
3. Anticanonical geometry of the blow-up of $$\mathbb {P}^4$$ in 8 points and its Fano model;Mathematische Zeitschrift;2022-09-19
4. Fano 4-folds with a small contraction;Advances in Mathematics;2022-08
5. Fano manifolds with Lefschetz defect 3;Journal de Mathématiques Pures et Appliquées;2022-07
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