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Sur le rang des jacobiennes sur un corps de fonctions

Marc HindryAmílcar Pacheco — 2005

Bulletin de la Société Mathématique de France

Soit f : 𝒳 C une surface projective fibrée au-dessus d’une courbe et définie sur un corps de nombres k . Nous donnons une interprétation du rang du groupe de Mordell-Weil sur k ( C ) de la jacobienne de la fibre générique (modulo la partie constante) en termes de moyenne des traces de Frobenius sur les fibres de f . L’énoncé fournit une réinterprétation de la conjecture de Tate pour la surface 𝒳 et généralise des résultats de Nagao, Rosen-Silverman et Wazir.

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