Results 111 to 120 of about 272,600 (222)
A Brumer-Stark Conjecture for non-abelian Galois extensions
, 2014 The Brumer-Stark conjecture deals with abelian extensions of number fields and predicts that a group ring element, called the Brumer-Stickelberger element constructed from special values of L-functions associated to the extension, annihilates the ideal ...
Dejou, Gaëlle, Roblot, Xavier-François
core +1 more source
Quandle coloring and cocycle invariants of composite knots and abelian extensions. [PDF]
J Knot Theory Ramif, 2016 Clark WE, Saito M, Vendramin L.
europepmc +1 more source
Nuclear Physics BWe derive the Seiberg-Witten map to first order in the non-commutativity parameter for D-branes in the presence of a large R-R background field. This result enables a systematic investigation of the commutative formulation of the corresponding Lagrangian.
Chen-Te Ma
doaj +1 more source
A note on Abelian group extensions [PDF]
Pacific Journal of Mathematics, 1962 openaire +3 more sources
On the Galois module structure of units in met acyclic extensions [PDF]
, 1996 Let Г be a metacyclic group of order pq with p and q prime. We shall show that the Г-cohomology and character of a Г-lattice determine its genus. Let N/L be a Galois extension with group Г, then U(_N), the torsion-free units of N, is a Г-lattice and the ...
McGaul, K.Y., McGaul, Karen Yvonne
core
Torsion points of abelian varieties in abelian extensions
, 1998 Let A be an abelian variety defined over a number field K and let Kab be the maximal abelian extension of K. We show that there only finitely many torsion points of A which are defined over Kab iff A has no abelian subvariety with complex multiplication over K.
openaire +2 more sources
A characterisation of higher torsion classes
Forum of Mathematics, SigmaLet $\mathcal {A}$ be an abelian length category containing a d-cluster tilting subcategory $\mathcal {M}$ . We prove that a subcategory of $\mathcal {M}$ is a d-torsion class if and only if it is closed under d-extensions and d ...
Jenny August +5 more
doaj +1 more source
An Extension of Warfield Duality for Abelian Groups
Journal of Algebra, 1996 In 1968 R. B. Warfield, jun. showed how to adapt vector space duality to torsion-free abelian groups (hereafter, simply ``groups'') of finite rank. If \(A\) is a subgroup of the additive rationals, a group \(M\) is called \(A\)-locally free if \(M\) embeds as a subgroup of a (finite) product of copies of \(A\) and for each prime \(p\), \(pA=A\) implies
openaire +2 more sources
Non-abelian extensions and Wells exact sequences of Lie-Yamaguti algebras [PDF]
The goal of the present paper is to investigate non-abelian extensions of Lie-Yamaguti algebras and explore extensibility of a pair of automorphisms about a non-abelian extension of Lie-Yamaguti algebras.
Li, Zhen, Sun, Qinxiu
core +1 more source