1.1. Let P1 and (X, q) denote, respectively, the projective line and a fixed ellip-tic curve marked at its origin, both defined over an algebraically closed field K of arbitrary characteristic p 6 = 2. We will study all finite separable marked mor-phisms pi: (Γ, p) → (X, q), called hereafter hyperelliptic covers, such that Γ i
AbstractIn this paper, we extend a previous result of A. Pillay and the author regarding existence o...
AbstractWe give restrictions on the existence of families of curves on smooth projective surfaces S ...
AbstractMuch success in finding rational points on curves has been obtained by using Chabauty's Theo...
Let $\mathbb{P}^1$ and $(X,q)$ denote, respectively, the projective line and a fixed elliptic curve ...
Let $\mathbb{P}^1$ and $(X,q)$ denote, respectively, the projective line and a fixed elliptic curve ...
AbstractWe consider double and (possibly) branched coverings π:X→X′ between real algebraic curves wh...
AbstractIt is well known that the number of unramified normal coverings of an irreducible complex al...
A hyperelliptic variety is by definition a complex projective variety, not isomorphic to an abelian ...
For a hyperelliptic curve C of genus g with a divisor class of order n=g+1, we shall consider an ass...
In this article, we give a way of constructing an unramified Galois-cover of a hyperelliptic curve. ...
In this article, we give a way of constructing an unramified Galois cover of a hyperelliptic curve. ...
AbstractWe present a construction of the bielliptic surfaces as covers of certain rational elliptic ...
An irreducible smooth projective curve over $\mathbb{F}_q$ is called \textit{pointless} if it has no...
Much success in finding rational points on curves has been obtained by using Chabauty's Theorem, whi...
Much success in finding rational points on curves has been obtained by using Chabauty's Theorem, whi...
AbstractIn this paper, we extend a previous result of A. Pillay and the author regarding existence o...
AbstractWe give restrictions on the existence of families of curves on smooth projective surfaces S ...
AbstractMuch success in finding rational points on curves has been obtained by using Chabauty's Theo...
Let $\mathbb{P}^1$ and $(X,q)$ denote, respectively, the projective line and a fixed elliptic curve ...
Let $\mathbb{P}^1$ and $(X,q)$ denote, respectively, the projective line and a fixed elliptic curve ...
AbstractWe consider double and (possibly) branched coverings π:X→X′ between real algebraic curves wh...
AbstractIt is well known that the number of unramified normal coverings of an irreducible complex al...
A hyperelliptic variety is by definition a complex projective variety, not isomorphic to an abelian ...
For a hyperelliptic curve C of genus g with a divisor class of order n=g+1, we shall consider an ass...
In this article, we give a way of constructing an unramified Galois-cover of a hyperelliptic curve. ...
In this article, we give a way of constructing an unramified Galois cover of a hyperelliptic curve. ...
AbstractWe present a construction of the bielliptic surfaces as covers of certain rational elliptic ...
An irreducible smooth projective curve over $\mathbb{F}_q$ is called \textit{pointless} if it has no...
Much success in finding rational points on curves has been obtained by using Chabauty's Theorem, whi...
Much success in finding rational points on curves has been obtained by using Chabauty's Theorem, whi...
AbstractIn this paper, we extend a previous result of A. Pillay and the author regarding existence o...
AbstractWe give restrictions on the existence of families of curves on smooth projective surfaces S ...
AbstractMuch success in finding rational points on curves has been obtained by using Chabauty's Theo...