The Severi inequality K2≥4χ for surfaces of maximal Albanese dimension

By R. Pardini. 2004

64 citations recorded by the source corpus.

We prove the so-called Severi inequality, stating that the invariants of a minimal smooth complex projective surface of maximal Albanese dimension satisfy: $$K^2_S\ge4\chi(S).$$

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/689c85d881d0aac1943dc4ad4546ed0a291681ff

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In Applied Mathematics

1. G. Codogni
2. Zsolt Patakfalvi

In Geometry and Topology

1. G. Codogni
2. Zsolt Patakfalvi
3. Chenyang Xu

Citations in the corpus

• Positivity of the CM line bundle for families of K-stable klt Fano varieties (2020, background): “it is shown to be exactly the canonically polarized K -stable situation [88,89, 94].”