On a theorem of Coleman.
On a theorem of Enriques - Swinnerton-Dyer
On algebraic points on curves
On arithmetic progressions on Edwards curves
Let and a,q ∈ ℚ. Denote by the set of rational numbers d such that a, a + q, ..., a + (m-1)q form an arithmetic progression in the Edwards curve . We study the set and we parametrize it by the rational points of an algebraic curve.
On certain plane curves with many integral points.
On Exponential Sums in Finite Fields, II.
On -maximal curves of genus .
On formal groups over complete discrete valuation rings with application to a theorem of Lutz.
On Heron triangles.
On Manin's conjecture for a certain singular cubic surface
On p-adic analogues of the conjectures of Birch and Swinnerton-Dyer.
On Stöhr-Voloch's proof of Weil's Theorem.
On subfields of
On the Arithmetic of Abelian Varieties.
On the Arithmetic of Special Values of L Functions.
On the Birch and Swinnerton-Dyer Conjecture.
On the conjectures of Mordell and Lang in positive characteristics.
On the Difference of the Weil Height and the Néron-Tate Height.
On the distribution of rational points on certain Kummer surfaces
On the equation