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Divisibility sequences of polynomials and heights estimates
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abstract
In this note we compute a constant $N$ that bounds the number of non--primitive divisors in elliptic divisibility sequences over function fields of any characteristic. We improve a result of Ingram--Mah{\'e}--Silverman--Stange--Streng, 2012, and we show that the constant can be chosen independently of the specific point and to some extent of the specific curve, as predicted in loc. cit.
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Remarks on a theorem of Silverman
Silverman-type exact reduction orders hold for elliptic curves over global function fields (n coprime to p) and for abelian-scheme sections over C when the Betti map is generically submersive.
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