Results 91 to 100 of about 11,420 (266)
Structure of Finite-Dimensional Protori
Axioms, 2019 A Structure Theorem for Protori is derived for the category of finite-dimensional protori (compact connected abelian groups), which details the interplay between the properties of density, discreteness, torsion, and divisibility within a finite ...
Wayne Lewis
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Simple Modules for Groups with Abelian Sylow 2-Subgroups are Algebraic [PDF]
, 2008 David Craven
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Subgroups of the direct product of graphs of groups with free abelian vertex groups [PDF]
, 2020 Montserrat Casals‐Ruiz +1 more
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Factorizing profinite groups into two Abelian subgroups [PDF]
International Journal of Group Theory, 2013 We prove that the class of profinite groups $G$ that have a factorization $G=AB$with $A$ and $B$ abelian closed subgroups, is closed under taking strict projective limits.This is a generalization of a recent result by K.H.~Hofmann and F.G.~Russo.As an ...
Wolfgang Herfort
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Algebraic obstructions to sequential convergence in Hausdorrf abelian groups
International Journal of Mathematics and Mathematical Sciences, 1998 Given an abelian group G and a non-trivial sequence in G, when will it be possible to construct a Hausdroff topology on G that allows the sequence to converge?
Bradd Clark, Sharon Cates
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On the number of cyclic subgroups of a finite abelian group [PDF]
, 2012 László Tóth
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Permutation groups containing a regular abelian subgroup: the tangled\n history of two mistakes of Burnside [PDF]
, 2017 Mark Wildon
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On directed strongly regular Cayley graphs over non-abelian groups with an abelian subgroup of index $2$ [PDF]
, 2022 Xueyi Huang, Lu Lu, Jongyook Park
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Metahamiltonian groups and related topics [PDF]
International Journal of Group Theory, 2013 A group is called metahamiltonian if all its non-abelian subgroups are normal. This aim of this paper is to provide an updated survey of researches concerning certain classes of generalized metahamiltonian groups, in various contexts, and to prove some ...
Maria De Falco +2 more
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Large Abelian Subgroups of Finitep-Groups
Journal of Algebra, 1997 Let \(p\) be a prime and let \(G\) be a finite \(p\)-group. Let \(d(G)\) be the maximum of \(| A|\) as \(A\) ranges over the abelian subgroups of \(G\), and \({\mathcal A}(G)\) be the set of all abelian subgroups \(A\) for which \(| A|=d(G)\). Let \(B\) be an abelian subgroup of \(G\) normalized by \(A\) and \(B\) does not normalize \(A\).
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