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The Severi inequality
K
2
≥
4
χ
K^2\ge 4\chi
K
2
≥
4
χ
for surfaces of maximal Albanese dimension
Authors
Beauville
Cornalba
Rita Pardini
Severi
Publication date
5 July 2004
Publisher
'Springer Science and Business Media LLC'
Doi
View
on
arXiv
Abstract
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 >= 4\chi(S).Comment: Final version: proof slightly simplified, a reference adde
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Last time updated on 11/12/2019
Archivio della Ricerca - Università di Pisa
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oai:arpi.unipi.it:11568/97196
Last time updated on 12/11/2016