AbstractThis paper classifies the finite groups that occur as inertia groups associated to abelian surfaces. These groups can be viewed as Galois groups for the smallest totally ramified extension over which an abelian surface over a local field acquires semistable reduction. The results extend earlier elliptic curves results of Serre and Kraus
Abelian closed subgroups of the Galois group of the pythagorean closure of a formally real field are...
Let A/Q be an abelian variety of dimension g = 1 that is isogenous over Q to Eg, where E is an ellip...
Let ${\mathcal E}$ be an elliptic curve defined over ${\mathbb Q} (t) $ such that ${\mathcal E}({\ma...
AbstractGiven an abelian variety over a field with a discrete valuation, Grothendieck defined a cert...
AbstractLet us consider an abelian variety defined over Qℓ with good supersingular reduction. In thi...
We define a Galois embedding of a projective variety V and give a criterion whether an embedding is ...
Abstract. We define a Galois embedding of a projective variety V and give a criterion whether an emb...
Let us consider an abelian variety defined over Qℓ with good supersingular reduction. In this paper...
Abstract. To a pair of elliptic curves, one can naturally attach two K3 surfaces: the Kummer surface...
The background of this dissertation is the inverse Galois problem.Which finite groups can occur as G...
AbstractLet X be a smooth proper connected algebraic curve defined over an algebraic number field K....
A Beauville surface is a rigid surface of general type arising as a quotient of a product of curves ...
Abstract. The issue of extending a given Galois group is conveniently expressed in terms of embeddin...
In this thesis, I investigate wildly ramified Galois covers of curves &phis; : Y [special characters...
Let A be an abelian surface over Fq, the field of q elements. The rational points on A/Fq form an ab...
Abelian closed subgroups of the Galois group of the pythagorean closure of a formally real field are...
Let A/Q be an abelian variety of dimension g = 1 that is isogenous over Q to Eg, where E is an ellip...
Let ${\mathcal E}$ be an elliptic curve defined over ${\mathbb Q} (t) $ such that ${\mathcal E}({\ma...
AbstractGiven an abelian variety over a field with a discrete valuation, Grothendieck defined a cert...
AbstractLet us consider an abelian variety defined over Qℓ with good supersingular reduction. In thi...
We define a Galois embedding of a projective variety V and give a criterion whether an embedding is ...
Abstract. We define a Galois embedding of a projective variety V and give a criterion whether an emb...
Let us consider an abelian variety defined over Qℓ with good supersingular reduction. In this paper...
Abstract. To a pair of elliptic curves, one can naturally attach two K3 surfaces: the Kummer surface...
The background of this dissertation is the inverse Galois problem.Which finite groups can occur as G...
AbstractLet X be a smooth proper connected algebraic curve defined over an algebraic number field K....
A Beauville surface is a rigid surface of general type arising as a quotient of a product of curves ...
Abstract. The issue of extending a given Galois group is conveniently expressed in terms of embeddin...
In this thesis, I investigate wildly ramified Galois covers of curves &phis; : Y [special characters...
Let A be an abelian surface over Fq, the field of q elements. The rational points on A/Fq form an ab...
Abelian closed subgroups of the Galois group of the pythagorean closure of a formally real field are...
Let A/Q be an abelian variety of dimension g = 1 that is isogenous over Q to Eg, where E is an ellip...
Let ${\mathcal E}$ be an elliptic curve defined over ${\mathbb Q} (t) $ such that ${\mathcal E}({\ma...
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