Abelian Varieties over Cyclic Fields

Mathematics – Number Theory

Scientific paper

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15 pages; minor changes

Scientific paper

Let K be a field not of characteristic 2 such that every finite separable
extension of K is cyclic. Let A be an abelian variety over K. If K is infinite,
then A(K) is Zariski-dense in A. If K is not locally finite, the rank of A over
K is infinite.

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