Fabien Pazuki
Published 2008-12-15, updated 2015-06-30Version 3
The aim of this paper is to study a conjecture predicting a lower bound on the canonical height on abelian varieties, formulated by S. Lang and generalized by J. H. Silverman. We give here an asymptotic result on the height of Heegner points on the modular jacobian $J_{0}(N)$, and we derive non-trivial remarks about the conjecture.
Journal: JTNB, Tome 22, num. 1, 2010, p. 161-179
On a conjecture of Dekking : The sum of digits of even numbers
On the spacing distribution of the Riemann zeros: corrections to the asymptotic result
A remark on a conjecture of Borwein and Choi
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