We discuss the asymptotic behaviour of the genus and the number of rational places in towers of function fields over a finite field
AbstractLetKbe an algebraic function field in one variable over an algebraically closed field of pos...
The ring of polynomials over a finite field has many arithmetic properties similar to those of the r...
International audienceWe give a construction of singular curves with many rational points over finit...
AbstractWe discuss the asymptotic behaviour of the genus and the number of rational places in towers...
AbstractFor an algebraic curve X over the finite field Fq, we denote by N(X) and g(X) the number of ...
AbstractFor an algebraic curve X over the finite field Fq, we denote by N(X) and g(X) the number of ...
AbstractWe discuss the asymptotic behaviour of the genus and the number of rational places in towers...
For a tower F 1 ⊆ F 2 ⊆ ⋯ of algebraic function fields F i/F q, define τ := lim i→∞ N(F i)/g(F i), w...
AbstractWe obtain lower bounds for the asymptotic number of rational points of smooth algebraic curv...
In this article we prove lower and upper bounds for class numbers of algebraic curves defined over f...
In this article we prove lower and upper bounds for class numbers of algebraic curves defined over f...
We resolve a 1983 question of Serre by constructing curves with many points of every genus over ever...
Producción CientíficaIn this article we use techniques from coding theory to derive upper bounds for...
Using Weil descent, we give bounds for the number of rational points on two families of curves over ...
AbstractA smooth, projective, absolutely irreducible curve of genus 19 over F2 admitting an infinite...
AbstractLetKbe an algebraic function field in one variable over an algebraically closed field of pos...
The ring of polynomials over a finite field has many arithmetic properties similar to those of the r...
International audienceWe give a construction of singular curves with many rational points over finit...
AbstractWe discuss the asymptotic behaviour of the genus and the number of rational places in towers...
AbstractFor an algebraic curve X over the finite field Fq, we denote by N(X) and g(X) the number of ...
AbstractFor an algebraic curve X over the finite field Fq, we denote by N(X) and g(X) the number of ...
AbstractWe discuss the asymptotic behaviour of the genus and the number of rational places in towers...
For a tower F 1 ⊆ F 2 ⊆ ⋯ of algebraic function fields F i/F q, define τ := lim i→∞ N(F i)/g(F i), w...
AbstractWe obtain lower bounds for the asymptotic number of rational points of smooth algebraic curv...
In this article we prove lower and upper bounds for class numbers of algebraic curves defined over f...
In this article we prove lower and upper bounds for class numbers of algebraic curves defined over f...
We resolve a 1983 question of Serre by constructing curves with many points of every genus over ever...
Producción CientíficaIn this article we use techniques from coding theory to derive upper bounds for...
Using Weil descent, we give bounds for the number of rational points on two families of curves over ...
AbstractA smooth, projective, absolutely irreducible curve of genus 19 over F2 admitting an infinite...
AbstractLetKbe an algebraic function field in one variable over an algebraically closed field of pos...
The ring of polynomials over a finite field has many arithmetic properties similar to those of the r...
International audienceWe give a construction of singular curves with many rational points over finit...
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