Abstract.
A subgroup of a polycyclic-by-finite group is hypercentrally embedded if and only if its projections into the finite quotients have this property.
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Journal of Group Theory
Editor-in-Chief: Parker, Christopher W.
Managing Editor: Wilson, John S. / Khukhro, Evgenii I. / Kramer, Linus
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- Masthead
- On a 14-dimensional lattice invariant under the simple group (3)
- Proportions of elements with given 2-part order in the symmetric group
- On the vertices of indecomposable summands of certain Lefschetz modules
- Metabelian groups that admit triality
- Hypercentrally embedded subgroups of polycyclic-by-finite groups
- Presentations for rigid solvable groups
- A finitely presented subgroup of the automorphism group of a right-angled Artin group
- Inverse limits of finite rank free groups
- Normal subgroups of groups acting on trees and automorphism groups of graphs
Hypercentrally embedded subgroups of polycyclic-by-finite groups
Rudolf Maier
- Departamento de Matemática - IE, Universidade de Brasília, BR - 70.910-900 Brasília - DF, Brazil
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Online erschienen: 01.11.2012 | DOI: https://doi.org/10.1515/jgt-2012-0030
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Artikelinformationen
Erhalten: 15.03.2012
Revidiert: 16.08.2012
Online erschienen: 01.11.2012
Erschienen im Druck: 01.11.2012
Quellenangabe: Journal of Group Theory, Band 15, Heft 6, Seiten 785–791, ISSN (Online) 1435-4446, ISSN (Print) 1433-5883, DOI: https://doi.org/10.1515/jgt-2012-0030.
© 2012 by Walter de Gruyter Berlin Boston.Ähnliche Inhalte
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- Masthead
- On a 14-dimensional lattice invariant under the simple group G<sub>2</sub>(3)
- Proportions of elements with given 2-part order in the symmetric group
- On the vertices of indecomposable summands of certain Lefschetz modules
- Metabelian groups that admit triality
- Hypercentrally embedded subgroups of polycyclic-by-finite groups
- Presentations for rigid solvable groups
- A finitely presented subgroup of the automorphism group of a right-angled Artin group
- Inverse limits of finite rank free groups
- Normal subgroups of groups acting on trees and automorphism groups of graphs
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