AbstractWe give a bound on the a-numbers of the Jacobian varieties of Kummer covers of the projective line in terms of their ramification data and the characteristic of the base field
We construct jacobians of plane quartics without complex multiplication, using Del Pezzo surfaces of...
AbstractVery little is known about the existence of curves, and families of curves, whose Jacobians ...
AbstractWe describe a method which may be used to compute the zeta function of an arbitrary Artin-Sc...
We give a bound on the a-numbers of the Jacobian varieties of Kummer covers of the projective line ...
In this thesis we deal with the a-numbers of curves in characteristic p and with the Ekedahl-Oort st...
AbstractWe find bounds for the genus of a curve over a field of characteristic p under the hypothesi...
International audienceThis article has roughly a threefold aim. The first is to provide a series of ...
We review the Shimura–Taniyama method for computing the Newton polygon of an abelian variety with co...
Given a family of abelian covers of $\mathbb{P}^1$ and a prime $p$ of good reduction, by considering...
AbstractTextLet p be a prime, and q a power of p. Using Galois theory, we show that over a field K o...
We develop a cohomological description of explicit descents in terms of generalized Jacobians, gener...
Let X be an abelian variety over an algebraically closed field. \it A. Beauville showed [Math. Ann. ...
This thesis concentrates on a conjecture made by Lang and Silverman which gives a uniform lower boun...
We discuss approaches to computing in the Shafarevich-Tate group of Jacobians of higher genus curves...
International audienceWe present a Kedlaya-style point counting algorithm for cyclic covers $y^r = f...
We construct jacobians of plane quartics without complex multiplication, using Del Pezzo surfaces of...
AbstractVery little is known about the existence of curves, and families of curves, whose Jacobians ...
AbstractWe describe a method which may be used to compute the zeta function of an arbitrary Artin-Sc...
We give a bound on the a-numbers of the Jacobian varieties of Kummer covers of the projective line ...
In this thesis we deal with the a-numbers of curves in characteristic p and with the Ekedahl-Oort st...
AbstractWe find bounds for the genus of a curve over a field of characteristic p under the hypothesi...
International audienceThis article has roughly a threefold aim. The first is to provide a series of ...
We review the Shimura–Taniyama method for computing the Newton polygon of an abelian variety with co...
Given a family of abelian covers of $\mathbb{P}^1$ and a prime $p$ of good reduction, by considering...
AbstractTextLet p be a prime, and q a power of p. Using Galois theory, we show that over a field K o...
We develop a cohomological description of explicit descents in terms of generalized Jacobians, gener...
Let X be an abelian variety over an algebraically closed field. \it A. Beauville showed [Math. Ann. ...
This thesis concentrates on a conjecture made by Lang and Silverman which gives a uniform lower boun...
We discuss approaches to computing in the Shafarevich-Tate group of Jacobians of higher genus curves...
International audienceWe present a Kedlaya-style point counting algorithm for cyclic covers $y^r = f...
We construct jacobians of plane quartics without complex multiplication, using Del Pezzo surfaces of...
AbstractVery little is known about the existence of curves, and families of curves, whose Jacobians ...
AbstractWe describe a method which may be used to compute the zeta function of an arbitrary Artin-Sc...
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