AbstractThe number of isogeny classes of elliptic curves E/Qp, having potentially good reduction at p, and which are quotients of the jacobian J0(p2), is bounded by (p/4 + 4)
Abstract. Let E/Q be an elliptic curve with complex multiplication. We study the average size of τ(#...
For every integer N ≥ 1, consider the set K(N) of imaginary quadratic fields such that, for each K i...
AbstractLet E be an elliptic curve over Fq(T) with conductor N·∞. Let ℘:X0(N)→E be the modular param...
AbstractThe number of isogeny classes of elliptic curves E/Qp, having potentially good reduction at ...
Let y2 = x3 + ax + b be an elliptic curve over p, p being a prime number greater than 3, and conside...
AbstractIt is shown that there are at most eight Q-isomorphism classes of elliptic curves in each Q-...
In this paper we shall consider the product. E×E' of two mutually isogenous elliptic curves E, E' wh...
Dedicated to Professor Masatoshi Ikeda on the occasion of his 70th birthday We prove that all but ni...
We show that if p is a prime, then all elliptic curves defined over the cyclotomic Zp-extension of Q...
For some natural families of elliptic curves we show that "on average" the exponent of the point gro...
Cette thèse se divise en deux parties. La première est consacrée aux points entiers sur les courbes ...
We give an upper bound on the number of finite fields over which elliptic curves of cryptographic in...
Let $E$ be an ordinary elliptic curve over a finite field and $g$ be a positive integer. Under some ...
A Q-curve is an elliptic curve over a number field K which is geometrically isogenous to each of its...
Abstract. The Jacobian J0(23) of the modular curve X0(23) is a semi-stable abelian variety over Q wi...
Abstract. Let E/Q be an elliptic curve with complex multiplication. We study the average size of τ(#...
For every integer N ≥ 1, consider the set K(N) of imaginary quadratic fields such that, for each K i...
AbstractLet E be an elliptic curve over Fq(T) with conductor N·∞. Let ℘:X0(N)→E be the modular param...
AbstractThe number of isogeny classes of elliptic curves E/Qp, having potentially good reduction at ...
Let y2 = x3 + ax + b be an elliptic curve over p, p being a prime number greater than 3, and conside...
AbstractIt is shown that there are at most eight Q-isomorphism classes of elliptic curves in each Q-...
In this paper we shall consider the product. E×E' of two mutually isogenous elliptic curves E, E' wh...
Dedicated to Professor Masatoshi Ikeda on the occasion of his 70th birthday We prove that all but ni...
We show that if p is a prime, then all elliptic curves defined over the cyclotomic Zp-extension of Q...
For some natural families of elliptic curves we show that "on average" the exponent of the point gro...
Cette thèse se divise en deux parties. La première est consacrée aux points entiers sur les courbes ...
We give an upper bound on the number of finite fields over which elliptic curves of cryptographic in...
Let $E$ be an ordinary elliptic curve over a finite field and $g$ be a positive integer. Under some ...
A Q-curve is an elliptic curve over a number field K which is geometrically isogenous to each of its...
Abstract. The Jacobian J0(23) of the modular curve X0(23) is a semi-stable abelian variety over Q wi...
Abstract. Let E/Q be an elliptic curve with complex multiplication. We study the average size of τ(#...
For every integer N ≥ 1, consider the set K(N) of imaginary quadratic fields such that, for each K i...
AbstractLet E be an elliptic curve over Fq(T) with conductor N·∞. Let ℘:X0(N)→E be the modular param...