Jumps and monodromy of abelian varieties

Mathematics – Algebraic Geometry

Scientific paper

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Section 5 rewritten, Section 6 expanded

Scientific paper

We prove a strong form of the motivic monodromy conjecture for abelian
varieties, by showing that the order of the unique pole of the motivic zeta
function is equal to the size of the maximal Jordan block of the corresponding
monodromy eigenvalue. Moreover, we give a Hodge-theoretic interpretation of the
fundamental invariants appearing in the proof.

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