In their paper (1967, Math. Z. 99, 53 75) P. Dembowski and F. C. Piper gave a classification of quasiregular collineation groups of finite projective planes. In the case (d) or (g) in their list the corresponding group, say G, has a subset D satisfying that (V) there exist mutually disjoint subgroup
โฆ LIBER โฆ
Relative -difference sets in p-subgroups of
โ Scribed by Tao Feng
- Book ID
- 108131442
- Publisher
- Elsevier Science
- Year
- 2007
- Tongue
- English
- Weight
- 97 KB
- Volume
- 13
- Category
- Article
- ISSN
- 1071-5797
No coin nor oath required. For personal study only.
๐ SIMILAR VOLUMES
Difference Sets Relative to Disjoint Sub
โ
Yutaka Hiramine
๐
Article
๐
1999
๐
Elsevier Science
๐
English
โ 133 KB
Semi-regular relative difference sets wi
โ
Tao Feng; Qing Xiang
๐
Article
๐
2008
๐
Elsevier Science
๐
English
โ 282 KB
Construction of relative difference sets
โ
James A. Davis
๐
Article
๐
1992
๐
Elsevier Science
๐
English
โ 550 KB
Constructions of Partial Difference Sets
โ
Leung, K. H.; Ma, S. L.
๐
Article
๐
1990
๐
Oxford University Press
๐
English
โ 139 KB
Relative difference sets in semidirect p
โ
John C. Galati; Alain C. LeBel
๐
Article
๐
2005
๐
John Wiley and Sons
๐
English
โ 140 KB
## Abstract We call a group __G__ with subgroups __G__~1~, __G__~2~ such that __G__โ=โ__G__~1~__G__~2~ and both __N__โ=โ__G__~1~โโฉโ__G__~2~ and __G__~1~ are normal in __G__ a semidirect product with amalgamated subgroup __N__. We show that if __G__~l~ is a group with __N__~l~โโฒโ__G__~l~ containing
On (pa, p, pa, paโ1)-relative difference
โ
S. L. Ma; Bernhard Schmidt
๐
Article
๐
1995
๐
Springer
๐
English
โ 709 KB