Integral points on abelian surfaces are widely spaced
Joseph H. Silverman (1987)
Compositio Mathematica
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Joseph H. Silverman (1987)
Compositio Mathematica
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We prove that if a curve of a nonisotrivial family of abelian varieties over a curve contains infinitely many isogeny orbits of a finitely generated subgroup of a simple abelian variety, then it is either torsion or contained in a fiber. This result fits into the context of the Zilber-Pink conjecture. Moreover, by using the polyhedral reduction theory we give a new proof of a result of Bertrand.
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