Tautological rings on Jacobian varieties of curves with automorphisms
Anneaux tautologiques sur les variétés Jacobiennes de courbes avec automorphismes
Résumé
Let J be the Jacobian of a smooth projective complex curve C which admits non-trivial automorphisms, and let ApJq be the ring of algebraic cycles on J with rational coefficients modulo algebraic equivalence. We present new tautological rings in ApJq which extend in a natural way the tautological ring studied by Beauville in [5]. We then show there exist tautological rings induced on special complementary abelian subvarieties of J.
Origine : Fichiers produits par l'(les) auteur(s)
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