Add to ORKGWe study and compute an infinite family of Hurwitz spaces parameterizing covers of P1 C branched at four points and de-duce explicit regular Sn and An-extensions over Q(T) with totally real fibers. Introduction. In this paper, we study a family of covers of the projective line suggested to us by Gunter Malle, namely those covers of even degree n ≥ 6, ramified ove
pi → X ′ f → Y be a covering of smooth, projective complex curves such that pi is a degree 2 étale c...
We construct a two-level weighted TQFT whose structure coefficents are equivariant intersection numb...
We consider the following problem about Galois covers of P1 . Fixing their type of ramification that ...
We study and compute an infinite family of Hurwitz spaces parameterizing covers of P 1 branched at f...
AbstractDeveloping on works by Fried, Völklein, Matzat, Malle, Dèbes, Wewers, we give a method for c...
International audienceDeveloping on works by Fried, V\"{o}lklein, Matzat, Malle, Débes, Wewers, we g...
AbstractLet Y be a smooth, projective complex curve of genus g ⩾ 1. Let d be an integer ⩾ 3, let e =...
In attempting to solve the regular inverse Galois problem for arbitrary subfields K of C (particular...
Hurwitz moduli spaces for G-covers of the pro jective line have two classical variants whether G- co...
In this paper we study Hurwitz spaces of coverings of Y with an arbitrary number of special points a...
AbstractWe solve the Hurwitz monodromy problem for degree 4 covers. That is, the Hurwitz space H4,g ...
Let Y be a smooth, projective curve of genus g>=1. Let H^0_{d,A}(Y)be the Hurwitz space which parame...
In this paper we define Harbater-Mumford subvarieties, which are special kinds of closed subvarieties...
A fine moduli space (see Chapter 2 Definition 28) is constructed, for cyclic-by-p covers of an affin...
Let Y be a smooth, connected, projective complex curve. In this paper, we study the Hurwitz spaces w...
pi → X ′ f → Y be a covering of smooth, projective complex curves such that pi is a degree 2 étale c...
We construct a two-level weighted TQFT whose structure coefficents are equivariant intersection numb...
We consider the following problem about Galois covers of P1 . Fixing their type of ramification that ...
We study and compute an infinite family of Hurwitz spaces parameterizing covers of P 1 branched at f...
AbstractDeveloping on works by Fried, Völklein, Matzat, Malle, Dèbes, Wewers, we give a method for c...
International audienceDeveloping on works by Fried, V\"{o}lklein, Matzat, Malle, Débes, Wewers, we g...
AbstractLet Y be a smooth, projective complex curve of genus g ⩾ 1. Let d be an integer ⩾ 3, let e =...
In attempting to solve the regular inverse Galois problem for arbitrary subfields K of C (particular...
Hurwitz moduli spaces for G-covers of the pro jective line have two classical variants whether G- co...
In this paper we study Hurwitz spaces of coverings of Y with an arbitrary number of special points a...
AbstractWe solve the Hurwitz monodromy problem for degree 4 covers. That is, the Hurwitz space H4,g ...
Let Y be a smooth, projective curve of genus g>=1. Let H^0_{d,A}(Y)be the Hurwitz space which parame...
In this paper we define Harbater-Mumford subvarieties, which are special kinds of closed subvarieties...
A fine moduli space (see Chapter 2 Definition 28) is constructed, for cyclic-by-p covers of an affin...
Let Y be a smooth, connected, projective complex curve. In this paper, we study the Hurwitz spaces w...
pi → X ′ f → Y be a covering of smooth, projective complex curves such that pi is a degree 2 étale c...
We construct a two-level weighted TQFT whose structure coefficents are equivariant intersection numb...
We consider the following problem about Galois covers of P1 . Fixing their type of ramification that ...