Add to ORKGThe gonality sequence of a plane curve is computed. A two variable zeta function for curves over a finite field is defined and the rationality and a functional equation are proved
These notes treat the problem of counting the number of rational points on a curve defined over a fi...
AbstractWe describe a method which may be used to compute the zeta function of an arbitrary Artin-Sc...
For a hypergeometric abelian variety, we can express the number of it rational points over finite fi...
The gonality sequence of a plane curve is computed. A two variable zeta function for curves over a f...
Let X be a complete, geometrically irreducible, algebraic curve defined over a finite field Fq and l...
AbstractWe present Bombieri's proof of the Riemann hypothesis for the zeta function of a curve over ...
AbstractIn the present paper, we determine some of the zeta-functions of the curves over finite fiel...
Motivated by arithmetic applications, we introduce the notion of a partial zeta function which gener...
AbstractMotivated by arithmetic applications, we introduce the notion of a partial zeta function whi...
We introduce a new algorithm to compute the zeta function of a curve over a finite field. This metho...
this paper, we generalize the concept of a zeta function from zero cycles to higher dimensional cycl...
The lectures will be concerned with statistics for the zeroes of L-functions in natural families. Th...
The zeta-functions associated with algebraic curves over finite fields encode many arithmetic proper...
International audienceAs an analogous of a conjecture of Artin, we show that, if $ Y\longrightarrow ...
International audienceAs an analogous of a conjecture of Artin, we show that, if $ Y\longrightarrow ...
These notes treat the problem of counting the number of rational points on a curve defined over a fi...
AbstractWe describe a method which may be used to compute the zeta function of an arbitrary Artin-Sc...
For a hypergeometric abelian variety, we can express the number of it rational points over finite fi...
The gonality sequence of a plane curve is computed. A two variable zeta function for curves over a f...
Let X be a complete, geometrically irreducible, algebraic curve defined over a finite field Fq and l...
AbstractWe present Bombieri's proof of the Riemann hypothesis for the zeta function of a curve over ...
AbstractIn the present paper, we determine some of the zeta-functions of the curves over finite fiel...
Motivated by arithmetic applications, we introduce the notion of a partial zeta function which gener...
AbstractMotivated by arithmetic applications, we introduce the notion of a partial zeta function whi...
We introduce a new algorithm to compute the zeta function of a curve over a finite field. This metho...
this paper, we generalize the concept of a zeta function from zero cycles to higher dimensional cycl...
The lectures will be concerned with statistics for the zeroes of L-functions in natural families. Th...
The zeta-functions associated with algebraic curves over finite fields encode many arithmetic proper...
International audienceAs an analogous of a conjecture of Artin, we show that, if $ Y\longrightarrow ...
International audienceAs an analogous of a conjecture of Artin, we show that, if $ Y\longrightarrow ...
These notes treat the problem of counting the number of rational points on a curve defined over a fi...
AbstractWe describe a method which may be used to compute the zeta function of an arbitrary Artin-Sc...
For a hypergeometric abelian variety, we can express the number of it rational points over finite fi...