Fano manifolds and stability of tangent bundles
Author:
Affiliation:
1. Department of Mathematics, Graduate School of Science , Kyoto University , Kyoto 606-8502 , Japan Current address: Department of Mathematics, Graduate School of Science and Engineering, Saitama University, Saitama-City, Saitama, 338-8570, Japan
Abstract
Funder
Japan Society for the Promotion of Science
Publisher
Walter de Gruyter GmbH
Subject
Applied Mathematics,General Mathematics
Link
https://www.degruyter.com/document/doi/10.1515/crelle-2020-0043/pdf
Reference64 articles.
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2. C. Araujo, Positivity and algebraic integrability of holomorphic foliations, Proceedings of the international congress of mathematicians—Rio de Janeiro 2018. Vol. II. Invited lectures, World Sci. Publ. Hackensack (2018), 547–563.
3. C. Araujo and S. Druel, On codimension 1 del Pezzo foliations on varieties with mild singularities, Math. Ann. 360 (2014), no. 3–4, 769–798.
4. C. Araujo and S. Druel, On Fano foliations 2, Foliation theory in algebraic geometry, Simons Symp., Springer, Cham (2016), 1–20.
5. C. Araujo and S. Druel, Codimension 1 Mukai foliations on complex projective manifolds, J. reine angew. Math. 727 (2017), 191–246.
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