Cycles positifs dans les variétés abéliennes

Mathematics – Algebraic Geometry

Scientific paper

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29 pages, in french, typos fixed

Scientific paper

In the first part, we study the structure of the R-algebra generated by the Hodge classes on the self-product A^e of a very general principally polarized abelian variety A. In the second part, we compare various notions of positivity for cycles of higher codimension in A^e. In particular, we prove that, in every codimension 1 < k < en-1, there exist classes that are numerically effective but not pseudoeffective, which generalises a result of Debarre, Ein, Lazarsfeld and Voisin.

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