Abstract
We recall the following definition (see [1]):A finite group G is said to be a Frobenius–Wielandt group provided that there exists a proper subgroup H of G and a proper normal subgroup N of H such that H∩Hg≦N if g∈G–H. Then H/N is said to be the complement of (G, H, N) (see [1] for more details and notation).
Publisher
Cambridge University Press (CUP)
Reference4 articles.
1. 4. Scoppola C. M. , Abelian Generalized Frobenius Complements for p-groups and the Hughes problem, submitted.
2. Generalized Frobenius complements
3. The Complement of a Frobenius-Wielandt Group
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2 articles.
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