Add to ORKGIn this thesis we examine the proof of a theorem due to Scholz and Reichardt in 1937. It states that any odd p-group occurs as a Galois group over the rationals
To appear in Publ. Math. Fac. Sci. Besançon (2019)New Sections and new applicationsLet K be a number...
Computing the Galois group of the splitting field of a given polynomial with integer coefficients ov...
Cohen and Lenstra have given a heuristic which, for a fixed odd prime p, leads to many interesting p...
In this thesis we examine the proof of a theorem due to Scholz and Reichardt in 1937. It states that...
This book is based on a course given by the author at Harvard University in the fall semester of 198...
Ideas and techniques from Khare´s and Wintenberger’s preprint on the proof of Serre’s conjecture for...
Ideas from Khare’s and Wintenberger’s article on the proof of Serre’s conjecture for odd con-ductors...
Abstract. We prove that for any prime ` and any even integer n, there are infinitely many exponents ...
textThis thesis is concerned with the Regular Inverse Galois Problem for p-groups over fields of cha...
We consider the structure of a certain infinite Galois group over Q(ζp) the cyclotomic field of p-th...
AbstractWe consider the algebraic K-groups with coefficients of smooth curves over number fields. We...
The inverse Galois problem asks whether every finite group G occurs as a Galois group over the field...
Published in: Pub. Math. Besancon (Théorie des Nombres) (2019) (2), 29-51. https://pmb.centre-mersen...
In 1923 Schur considered the following problem. His conjecture, that such polynomials are compositio...
It is proved that non-trivial normal abelian subgroups of the Galois group of the maximal Galois p-e...
To appear in Publ. Math. Fac. Sci. Besançon (2019)New Sections and new applicationsLet K be a number...
Computing the Galois group of the splitting field of a given polynomial with integer coefficients ov...
Cohen and Lenstra have given a heuristic which, for a fixed odd prime p, leads to many interesting p...
In this thesis we examine the proof of a theorem due to Scholz and Reichardt in 1937. It states that...
This book is based on a course given by the author at Harvard University in the fall semester of 198...
Ideas and techniques from Khare´s and Wintenberger’s preprint on the proof of Serre’s conjecture for...
Ideas from Khare’s and Wintenberger’s article on the proof of Serre’s conjecture for odd con-ductors...
Abstract. We prove that for any prime ` and any even integer n, there are infinitely many exponents ...
textThis thesis is concerned with the Regular Inverse Galois Problem for p-groups over fields of cha...
We consider the structure of a certain infinite Galois group over Q(ζp) the cyclotomic field of p-th...
AbstractWe consider the algebraic K-groups with coefficients of smooth curves over number fields. We...
The inverse Galois problem asks whether every finite group G occurs as a Galois group over the field...
Published in: Pub. Math. Besancon (Théorie des Nombres) (2019) (2), 29-51. https://pmb.centre-mersen...
In 1923 Schur considered the following problem. His conjecture, that such polynomials are compositio...
It is proved that non-trivial normal abelian subgroups of the Galois group of the maximal Galois p-e...
To appear in Publ. Math. Fac. Sci. Besançon (2019)New Sections and new applicationsLet K be a number...
Computing the Galois group of the splitting field of a given polynomial with integer coefficients ov...
Cohen and Lenstra have given a heuristic which, for a fixed odd prime p, leads to many interesting p...