Results 51 to 60 of about 52,393 (181)
Multipliers on weighted Hardy spaces over certain totally disconnected groups
In this note, we consider the multipliers on weighted H1 spaces over totally disconnected locally compact abelian groups with a suitable sequence of open compact subgroups (Vilenkin groups).
Toshiyuki Kitada
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On the Capability of Finite Abelian Pairs of Groups
A group G is called capable if it is isomorphic to the group of inner automorphisms of some group H. The notion of capable groups was extended to capable pairs by G. Ellis, in 1996. Recently, a classification of capable pairs of finite abelian groups was
A. Hokmabadi, M. Afkanpour, S. Kayvanfar
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Structure of Finite-Dimensional Protori
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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Abelian groups in which every neat subgroup is a direct summand
Ronald C. Linton
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Algebraic obstructions to sequential convergence in Hausdorrf abelian groups
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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Noether's Problem for p-Groups with an Abelian Subgroup of Index p [PDF]
Ivo M. Michailov
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Elementary abelian subgroups: from algebraic groups to finite groups [PDF]
Jianbei An +2 more
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On finite 2-Groups with the non-Dedekind metacyclic norm of Abelian non-cyclic subgroups [PDF]
Tetiana D. Lukashova, Fedir M. Lyman
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Metahamiltonian groups and related topics [PDF]
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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On Algebraic and Definable Closures for Theories of Abelian Groups
Classifying abelian groups and their elementary theories, a series of characteristics arises that describe certain features of the objects under consideration.
In.I. Pavlyuk
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