Remarks on curve classes on rationally connected varieties

Mathematics – Algebraic Geometry

Scientific paper

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A few typos corrected

Scientific paper

We study for rationally connected varieties $X$ the group of degree 2
integral homology classes on $X$ modulo those which are algebraic. We show that
the Tate conjecture for divisor classes on surfaces defined over finite fields
implies that this group is trivial for any rationally connected variety.

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