Abelian closed subgroups of the Galois group of the pythagorean closure of a formally real field are described by means of the inertia group of suitable valuation rings.5061189120
This second edition addresses the question of which finite groups occur as Galois groups over a give...
Let n denote either a positive integer or ∞, let ℓ be a fixed prime and let K be a field of characte...
Ideal for researchers in all aspects of dynamical systems and a useful introduction for graduate stu...
[No abstract available]251136733697Arason, J.K., Elman, R., Jacob, B., Rigid Elements, Valuations, a...
AbstractGiven an abelian variety over a field with a discrete valuation, Grothendieck defined a cert...
AbstractThis paper classifies the finite groups that occur as inertia groups associated to abelian s...
The Inverse Problem of Galois Theory is discussed. In a specific form, the problem asks whether ever...
An endomorphisms ϕ of an abelian group A is said inertial if each subgroup H of A has finite index i...
Let R be a complete valuation ring (may be not discrete) and K its field of fraction. Let 0 → T → G ...
This book is based on a course given by the author at Harvard University in the fall semester of 198...
Fix an odd prime p, and let F be a field containing a primitive pth root of unity. It is known that ...
It is proved that non-trivial normal abelian subgroups of the Galois group of the maximal Galois p-e...
An endomorphisms $\varphi$ of a group $G$ is said inertial if $\forall H\le G$ \ \ $|\varphi(H):(H\...
If H is a subgroup of an abelian group G and φ ∈ End(G), H is called φ-inert (and φ is H-inertial) i...
AbstractLet X be a smooth proper connected algebraic curve defined over an algebraic number field K....
This second edition addresses the question of which finite groups occur as Galois groups over a give...
Let n denote either a positive integer or ∞, let ℓ be a fixed prime and let K be a field of characte...
Ideal for researchers in all aspects of dynamical systems and a useful introduction for graduate stu...
[No abstract available]251136733697Arason, J.K., Elman, R., Jacob, B., Rigid Elements, Valuations, a...
AbstractGiven an abelian variety over a field with a discrete valuation, Grothendieck defined a cert...
AbstractThis paper classifies the finite groups that occur as inertia groups associated to abelian s...
The Inverse Problem of Galois Theory is discussed. In a specific form, the problem asks whether ever...
An endomorphisms ϕ of an abelian group A is said inertial if each subgroup H of A has finite index i...
Let R be a complete valuation ring (may be not discrete) and K its field of fraction. Let 0 → T → G ...
This book is based on a course given by the author at Harvard University in the fall semester of 198...
Fix an odd prime p, and let F be a field containing a primitive pth root of unity. It is known that ...
It is proved that non-trivial normal abelian subgroups of the Galois group of the maximal Galois p-e...
An endomorphisms $\varphi$ of a group $G$ is said inertial if $\forall H\le G$ \ \ $|\varphi(H):(H\...
If H is a subgroup of an abelian group G and φ ∈ End(G), H is called φ-inert (and φ is H-inertial) i...
AbstractLet X be a smooth proper connected algebraic curve defined over an algebraic number field K....
This second edition addresses the question of which finite groups occur as Galois groups over a give...
Let n denote either a positive integer or ∞, let ℓ be a fixed prime and let K be a field of characte...
Ideal for researchers in all aspects of dynamical systems and a useful introduction for graduate stu...
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