Add to ORKGWe study the determinant of certain etale sheaves constructed via middle convolution in order to realize special linear groups regularly as Galois groups over the rationals
AbstractThe main theorem of Galois theory implies that there are no finite group–subgroup pairs with...
The Galois--McKay conjecture is a refinement of the McKay conjecture that additionally takes some Ga...
AbstractWe find a relationship between regular embeddings of G, an elementary abelian p-group of ord...
AbstractIn this paper we present a new and elementary approach for proving the main results of Katz ...
We find all irreducible hypergeometric sheaves whose geometric monodromy group is finite, almost qua...
peer reviewedIn this paper we will focus on a variant of the Inverse Galois Problem over the rationa...
peer reviewedA strategy to address the inverse Galois problem over Q consists of exploiting the know...
AbstractIt is proved that the two double covers of S5 are Galois groups over every number field. Thi...
Ideas and techniques from Khare´s and Wintenberger’s preprint on the proof of Serre’s conjecture for...
In this paper we generalize results of P. Le Duff to genus n hyperelliptic curves. More precisely, l...
peer reviewedIn this paper we generalize results of P. Le Duff to genus n hyperelliptic curves. More...
We provide an effective version of Katz' criterion for finiteness of the monodromy group of a lisse,...
We introduce $\ell$-Galois special subvarieties as an $\ell$-adic analog of the Hodge-theoretic noti...
We calculate, in the framework of the geometric Langlands program, the periods of cuspidal automorph...
The background of this dissertation is the inverse Galois problem.Which finite groups can occur as G...
AbstractThe main theorem of Galois theory implies that there are no finite group–subgroup pairs with...
The Galois--McKay conjecture is a refinement of the McKay conjecture that additionally takes some Ga...
AbstractWe find a relationship between regular embeddings of G, an elementary abelian p-group of ord...
AbstractIn this paper we present a new and elementary approach for proving the main results of Katz ...
We find all irreducible hypergeometric sheaves whose geometric monodromy group is finite, almost qua...
peer reviewedIn this paper we will focus on a variant of the Inverse Galois Problem over the rationa...
peer reviewedA strategy to address the inverse Galois problem over Q consists of exploiting the know...
AbstractIt is proved that the two double covers of S5 are Galois groups over every number field. Thi...
Ideas and techniques from Khare´s and Wintenberger’s preprint on the proof of Serre’s conjecture for...
In this paper we generalize results of P. Le Duff to genus n hyperelliptic curves. More precisely, l...
peer reviewedIn this paper we generalize results of P. Le Duff to genus n hyperelliptic curves. More...
We provide an effective version of Katz' criterion for finiteness of the monodromy group of a lisse,...
We introduce $\ell$-Galois special subvarieties as an $\ell$-adic analog of the Hodge-theoretic noti...
We calculate, in the framework of the geometric Langlands program, the periods of cuspidal automorph...
The background of this dissertation is the inverse Galois problem.Which finite groups can occur as G...
AbstractThe main theorem of Galois theory implies that there are no finite group–subgroup pairs with...
The Galois--McKay conjecture is a refinement of the McKay conjecture that additionally takes some Ga...
AbstractWe find a relationship between regular embeddings of G, an elementary abelian p-group of ord...