Article
Licensed
Unlicensed
Requires Authentication
Finite -groups all of whose proper subgroups have cyclic Frattini subgroups
-
Junqiang Zhang
and
Xianhua Li
Published/Copyright:
March 6, 2012
Abstract.
In this paper, we classify the 
-groups all of whose proper
subgroups have cyclic Frattini subgroups, for an odd prime 
.
Received: 2011-04-05
Revised: 2011-06-22
Published Online: 2012-03-06
Published in Print: 2012-March
© 2012 by Walter de Gruyter Berlin Boston
You are currently not able to access this content.
You are currently not able to access this content.
Articles in the same Issue
- Masthead
- Lower signalizer lattices in alternating and symmetric groups
- Group rings in which the group of units is hyperbolic
- The normalizer property for integral group rings of finite solvable T-groups
- Finite -groups all of whose proper subgroups have cyclic Frattini subgroups
- A -group with positive rank gradient
- New criteria for equivalence of locally compact abelian groups
- Rough ends of infinite primitive permutation groups
- Automorphism groups of rooted trees have property (FA): A new proof
- About the metric approximation of Higman's group
Articles in the same Issue
- Masthead
- Lower signalizer lattices in alternating and symmetric groups
- Group rings in which the group of units is hyperbolic
- The normalizer property for integral group rings of finite solvable T-groups
- Finite -groups all of whose proper subgroups have cyclic Frattini subgroups
- A -group with positive rank gradient
- New criteria for equivalence of locally compact abelian groups
- Rough ends of infinite primitive permutation groups
- Automorphism groups of rooted trees have property (FA): A new proof
- About the metric approximation of Higman's group
