Last updated
2020-06-27T00:26:38.557+01:00
Abstract
We prove a new bound for the Arakelov-Faltings height of an abelian variety
over a function field of characteristic zero and relate it to inequalities of
ABC-type as conjectured by Buium and Vojta.
over a function field of characteristic zero and relate it to inequalities of
ABC-type as conjectured by Buium and Vojta.
Symplectic ID
308907
Download URL
http://arxiv.org/abs/math/9809150v1
Submitted to ORA
On
Publication type
Journal Article