Add to ORKGWe present in this article several possibilities to approach the height of an algebraic curve defined over a number field : as an intersection number via the Arakelov theory, as a limit point of the heights of its algebraic points and, finally, using the minimal degree of Belyi functions
We give a global bilateral estimate on the maximal solution $\bar u_F$ of $\,\prt_tu-\Delta u+u^q=0$...
We relate some properties of complexifications of real analytic foliations with problems such that ...
AbstractWe obtain a lower bound for the normalised height of a non-torsion subvariety V of a C.M. ab...
AbstractWe present in this article several possibilities to approach the height of an algebraic curv...
AbstractThis paper is devoted to the statement known as the Bogomolov conjecture on small points. We...
On étudie l'ensemble des nombres algébriques de hauteur et de degré bornés où une fonction analytiqu...
Let $E$ be an elliptic curve defined over a number field $K$ and let $v$ be a finite place of $K$. W...
2000 Mathematics Subject Classification: 26E35, 14H05, 14H20.The object of this article relates to t...
On borne explicitement la hauteur de Faltings d'une courbe sur le corps de nombres algèbriques en so...
International audienceLet Q(N,λ) denote the number of integer solutions of the equation A^2+B^2=C^2+...
International audienceIn this paper, the equidistribution theorem of Szpiro-Ullmo-Zhang about sequen...
We relate some properties of complexifications of real analytic foliations with problems such that e...
We consider the problem of minimizing the max of two convex functions from both approximation and se...
3 pagesIn this note we provide an example of an endomorphism of a short exact sequence of perfect co...
In this article we study the interplay of the theory of classical Dirichlet series in one complex va...
We give a global bilateral estimate on the maximal solution $\bar u_F$ of $\,\prt_tu-\Delta u+u^q=0$...
We relate some properties of complexifications of real analytic foliations with problems such that ...
AbstractWe obtain a lower bound for the normalised height of a non-torsion subvariety V of a C.M. ab...
AbstractWe present in this article several possibilities to approach the height of an algebraic curv...
AbstractThis paper is devoted to the statement known as the Bogomolov conjecture on small points. We...
On étudie l'ensemble des nombres algébriques de hauteur et de degré bornés où une fonction analytiqu...
Let $E$ be an elliptic curve defined over a number field $K$ and let $v$ be a finite place of $K$. W...
2000 Mathematics Subject Classification: 26E35, 14H05, 14H20.The object of this article relates to t...
On borne explicitement la hauteur de Faltings d'une courbe sur le corps de nombres algèbriques en so...
International audienceLet Q(N,λ) denote the number of integer solutions of the equation A^2+B^2=C^2+...
International audienceIn this paper, the equidistribution theorem of Szpiro-Ullmo-Zhang about sequen...
We relate some properties of complexifications of real analytic foliations with problems such that e...
We consider the problem of minimizing the max of two convex functions from both approximation and se...
3 pagesIn this note we provide an example of an endomorphism of a short exact sequence of perfect co...
In this article we study the interplay of the theory of classical Dirichlet series in one complex va...
We give a global bilateral estimate on the maximal solution $\bar u_F$ of $\,\prt_tu-\Delta u+u^q=0$...
We relate some properties of complexifications of real analytic foliations with problems such that ...
AbstractWe obtain a lower bound for the normalised height of a non-torsion subvariety V of a C.M. ab...