The main topic of this paper is to generalize the problem of Beckmann-Black for pro�nite groups. We introduce the Beckmann-Black problem for complete systems of �finite groups and for unramified extensions. We prove that every Galois extension of profi�nite abelian group over a ψ-free fi�eld is the specialization of some tower of regular Galois extensions of the same group
textThis thesis is concerned with the Regular Inverse Galois Problem for p-groups over fields of cha...
AbstractLet n ≥ 1 and μi ≥ 0 for 1 ≤ i ≤ n. We prove that to each group G = Z2ν1μ1 × ⋯ × Z2νnμn with...
Abstract. B. Gross has formulated a conjectural generalization of the class number formula. Suppose ...
The main topic of this paper is to generalize the problem of Beckmann-Black for pro�nite groups. We ...
The main topic of this paper is to generalize the problem of Beckmann-Black for pro�nite groups. We ...
Given a field $k$ and a finite group $G$, the Beckmann--Black problem asks whether every Galois fiel...
Given a field $k$ and a finite group $G$, the Beckmann--Black problem asks whether every Galois fiel...
Dans ce travail, on s'intéresse à étudier des questions concernant la spécialisation de revêtements...
Dans ce travail, on s'intéresse à étudier des questions concernant la spécialisation de revêtements ...
Given a Hilbertian field k and a finite set S of Krull valuations of k, we show that every finite sp...
Given a Hilbertian field k and a finite set S of Krull valuations of k, we show that every finite sp...
The fundamental theorem of arithmetic factorizes any integer into a product of prime numbers. The Jo...
Finding annihilators of the ideal class group of an abelian extension of Q is a classical subject wh...
RésuméLetF/kbe an abelian extension, with some conditions of signature forkandF, and letpbe a prime ...
This book is based on a course given by the author at Harvard University in the fall semester of 198...
textThis thesis is concerned with the Regular Inverse Galois Problem for p-groups over fields of cha...
AbstractLet n ≥ 1 and μi ≥ 0 for 1 ≤ i ≤ n. We prove that to each group G = Z2ν1μ1 × ⋯ × Z2νnμn with...
Abstract. B. Gross has formulated a conjectural generalization of the class number formula. Suppose ...
The main topic of this paper is to generalize the problem of Beckmann-Black for pro�nite groups. We ...
The main topic of this paper is to generalize the problem of Beckmann-Black for pro�nite groups. We ...
Given a field $k$ and a finite group $G$, the Beckmann--Black problem asks whether every Galois fiel...
Given a field $k$ and a finite group $G$, the Beckmann--Black problem asks whether every Galois fiel...
Dans ce travail, on s'intéresse à étudier des questions concernant la spécialisation de revêtements...
Dans ce travail, on s'intéresse à étudier des questions concernant la spécialisation de revêtements ...
Given a Hilbertian field k and a finite set S of Krull valuations of k, we show that every finite sp...
Given a Hilbertian field k and a finite set S of Krull valuations of k, we show that every finite sp...
The fundamental theorem of arithmetic factorizes any integer into a product of prime numbers. The Jo...
Finding annihilators of the ideal class group of an abelian extension of Q is a classical subject wh...
RésuméLetF/kbe an abelian extension, with some conditions of signature forkandF, and letpbe a prime ...
This book is based on a course given by the author at Harvard University in the fall semester of 198...
textThis thesis is concerned with the Regular Inverse Galois Problem for p-groups over fields of cha...
AbstractLet n ≥ 1 and μi ≥ 0 for 1 ≤ i ≤ n. We prove that to each group G = Z2ν1μ1 × ⋯ × Z2νnμn with...
Abstract. B. Gross has formulated a conjectural generalization of the class number formula. Suppose ...
DOI
Add to ORKG