International audienceThe Manin conjecture is established for Châtelet surfaces over Q arising as minimal proper smooth models of the surface Y^2+Z^2=f(X) where f is a totally reducible polynomial of degree 3 without repeated roots. These surfaces do not satisfy weak approximation
35 pages, 2 figures. Final version, to appear in the Osaka Journal of MathematicsWe construct a conn...
Dans cette thèse, nous étudions les conjectures de Manin et Peyre pour plusieursclasses de variétés ...
A surface in Euclidean 3-space which is given in terms of isothermal coordinates in a domain contain...
International audienceWe prove Manin's conjecture, in the strong form conjectured by Peyre, for Chât...
In this thesis, we study the Manin and Peyre’s conjectures for several families of algebraic varieti...
The Manin constant $c$ of an elliptic curve $E$ over $\mathbb{Q}$ is the nonzero integer that scales...
A conjecture of Manin predicts the asymptotic distribution of rational points of bounded height on F...
AbstractThrough the use of the classical circle method, we provide a new proof of the Manin–Peyre co...
The Manin conjecture is established for a split singular cubic surface in Formula, with singularity ...
We construct infinitely many Chatelet surfaces, degree 4 del Pezzo surfaces, and Enriques surfaces t...
Abstract.- We show that Ribet sections are the only obstruction to the validity of the relative Mani...
The Manin-Mumford conjecture in characteristic zero was first proved by Raynaud. Later, Hrushovski g...
Using work of the first author [S. Bettin, High moments of the Estermann function. Algebra Number Th...
International audienceLet p > 2. We show how the fundamental theorem of surface theory for surfaces ...
Abstract. We construct an explicit K3 surface over the field of rational numbers that has geometric ...
35 pages, 2 figures. Final version, to appear in the Osaka Journal of MathematicsWe construct a conn...
Dans cette thèse, nous étudions les conjectures de Manin et Peyre pour plusieursclasses de variétés ...
A surface in Euclidean 3-space which is given in terms of isothermal coordinates in a domain contain...
International audienceWe prove Manin's conjecture, in the strong form conjectured by Peyre, for Chât...
In this thesis, we study the Manin and Peyre’s conjectures for several families of algebraic varieti...
The Manin constant $c$ of an elliptic curve $E$ over $\mathbb{Q}$ is the nonzero integer that scales...
A conjecture of Manin predicts the asymptotic distribution of rational points of bounded height on F...
AbstractThrough the use of the classical circle method, we provide a new proof of the Manin–Peyre co...
The Manin conjecture is established for a split singular cubic surface in Formula, with singularity ...
We construct infinitely many Chatelet surfaces, degree 4 del Pezzo surfaces, and Enriques surfaces t...
Abstract.- We show that Ribet sections are the only obstruction to the validity of the relative Mani...
The Manin-Mumford conjecture in characteristic zero was first proved by Raynaud. Later, Hrushovski g...
Using work of the first author [S. Bettin, High moments of the Estermann function. Algebra Number Th...
International audienceLet p > 2. We show how the fundamental theorem of surface theory for surfaces ...
Abstract. We construct an explicit K3 surface over the field of rational numbers that has geometric ...
35 pages, 2 figures. Final version, to appear in the Osaka Journal of MathematicsWe construct a conn...
Dans cette thèse, nous étudions les conjectures de Manin et Peyre pour plusieursclasses de variétés ...
A surface in Euclidean 3-space which is given in terms of isothermal coordinates in a domain contain...
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