La conjecture de Tate entière pour les cubiques de dimension quatre

Abstract

We prove the Tate conjecture for integral degree 4 classes on a smooth cubic hypersurface X of dimension 4 over an algebraic closure of a field finitely generated over its prime subfield.

the main result is now stated over an algebraically closed field

References in corpus (1)

• The Tate conjecture for K3 surfaces over finite fields

Cited by in corpus (1)

• Cylinder maps of algebraic cycles on cubic hypersurfaces