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Classification of polarized manifolds by the second sectional Betti number, II
Fukuma, Yoshiaki
2013
Abstract
Let X be an n-dimensional smooth projective variety defined
over the field of complex numbers, let L be a very ample line
bundle on X. Then we classify (X,L) with b_2(X,L) = h^2(X,C) + 2,
where b_2(X,L) is the second sectional Betti number of (X,L).
Let $X$ be an $n$-dimensional smooth projective variety defined over the field of complex numbers, let $L$ be a very ample line bundle on $X$.
Then we classify $(X,L)$ with $b_{2}(X,L)=h^{2}(X,\mathbb{C})+2$, where $b_{2}(X,L)$ is the second sectional Betti number of $(X,L)$.}
Series
Rendiconti dell’Istituto di Matematica dell’Università di Trieste. An International Journal of Mathematics
45 (2013)
Publisher
EUT Edizioni Università di Trieste
Source
Yoshiaki Fukuma, "Classification of polarized manifolds by the second sectional Betti number, II", in: Rendiconti dell’Istituto di Matematica dell’Università di Trieste. An International Journal of Mathematics, 45 (2013), pp. 47–66.
Languages
en
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