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On the group rings of Abelian minimax groups

Abstract:

An abelian group G is called minimax if it contains a finitely generated subgroup H such that G/H satisfies the minimal condition for subgroups (which I shall abbreviate to min). In this case, we may choose H to be free abelian (by making it smaller if necessary), or we may choose G/H to be divisible (by making H bigger if necessary). Recall that the divisible abelian groups with min are direct products of finitely many quasicyclic grou...

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Publication status:
Published
Peer review status:
Peer reviewed

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Publisher copy:
10.1006/jabr.2000.8579

Authors


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Institution:
University of Oxford
Division:
MPLS
Department:
Mathematical Institute
Role:
Author
Publisher:
Elsevier
Journal:
JOURNAL OF ALGEBRA More from this journal
Volume:
237
Issue:
1
Pages:
64-94
Publication date:
2001-03-01
DOI:
ISSN:
0021-8693
Pubs id:
pubs:4248
UUID:
uuid:f79c69f8-56d2-4c35-b997-872f134e36eb
Local pid:
pubs:4248
Source identifiers:
4248
Deposit date:
2012-12-19

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