A survey on just-non-\(\mathfrak X\) groups.
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Publication:963541
DOI10.1155/2010/190830zbMath1223.20026OpenAlexW1498091190WikidataQ58651705 ScholiaQ58651705MaRDI QIDQ963541
Daniele Ettore Otera, Francesco G. Russo
Publication date: 20 April 2010
Published in: International Journal of Mathematics and Mathematical Sciences (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/225054
Structure of general topological groups (22A05) General structure theorems for groups (20E34) Generalizations of solvable and nilpotent groups (20F19) Compact groups (22C05) Residual properties and generalizations; residually finite groups (20E26)
Cites Work
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- Final group topologies, Kac-Moody groups and Pontryagin duality
- Isomorphisms of unitary forms of Kac-Moody groups over finite fields
- On the WGSC property in some classes of groups.
- On minimal non-(torsion-by-nilpotent) and non-((locally finite)-by-nilpotent) groups
- The Lie theory of connected pro-Lie groups. A structure theory for pro-Lie algebras, pro-Lie groups, and connected locally compact groups
- On minimal non-PC-groups.
- Minimal non-\(\mathcal F\)-groups.
- On minimal conditions related to Miller-Moreno type groups
- Finite soluble groups
- Groups with all quotient groups Lagrangian
- The QSF property for groups and spaces
- Groups whose proper subgroups are finite-by-nilpotent
- Groups whose proper subgroups are locally finite-by-nilpotent.
- O. Yu. Shmidt and finite groups
- Locally compact groups
- Zerfällung topologischer Gruppen
- The structure of locally compact groups
- Decomposing locally compact groups into simple pieces
- Finite Just Non-Dedekind Groups
- Locally compact groups which are just not compact
- Varieties of topological groups a survey
- Locally finite minimal non-FC-groups
- A reduction theorem for perfect locally finite minimal non-FC groups
- Groups with few non-nilpotent subgroups
- Locally Nilpotent p -Groups whose Proper Subgroups are Hypercentral or Nilpotent-by-Chernikov
- Groups with many nilpotent subgroups
- The structure of compact groups. A primer for the student -- a handbook for the expert