We determine all Chern numbers of smooth complex projective varieties of dimension at least 4 which are determined up to finite ambiguity by the underlying smooth manifold. We also give an upper bound on the dimension of the space of linear combinations of Chern numbers with that property and prove its optimality in dimension 4.
Algebraic structures with unbounded Chern numbers / S. Schreieder, L. Tasin. - In: JOURNAL OF TOPOLOGY. - ISSN 1753-8416. - 9:3(2016), pp. 849-860. [10.1112/jtopol/jtw011]
Algebraic structures with unbounded Chern numbers
L. Tasin
2016
Abstract
We determine all Chern numbers of smooth complex projective varieties of dimension at least 4 which are determined up to finite ambiguity by the underlying smooth manifold. We also give an upper bound on the dimension of the space of linear combinations of Chern numbers with that property and prove its optimality in dimension 4.File in questo prodotto:
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