Automorphism groups of metacyclic groups of class two
An automorphism of a group G is an isomorphism from G to G, which is one to one, onto and preserving operation. The automorphism of G forms a group under composition, and is denoted as Aut ?G?. A group is metacyclic if there is a normal cyclic subgroup whose quotient group is also cyclic. In 1973, K...
Saved in:
Main Author: | A. Mohamed, Abir Naser |
---|---|
Format: | Thesis |
Language: | English |
Published: |
2011
|
Subjects: | |
Online Access: | http://eprints.utm.my/id/eprint/47952/25/AbirNaserAMohamedMFS2011.pdf |
Tags: |
Add Tag
No Tags, Be the first to tag this record!
|
Similar Items
-
Irreducible representation of finite metacyclic group of nilpotency class two of order 16
by: Samin, Nizar Majeed
Published: (2013) -
Irreducible representation of finite metacyclic group of nilpotency class two of order 16
by: Samin, Nizar Majeed
Published: (2013) -
Conjugacy classes and graphs of two-groups of nilpotency class two
by: Ilangovan, Sheila
Published: (2013) -
Some applications of two-generator groups of nilpotency class two
by: Mohd. Seran, Idariyana
Published: (2001) -
Capability and homological functors of infinite two - generator groups of nilpotency class two
by: Mohd. Ali, Nor Muhainiah
Published: (2009)