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- W2003945341 abstract "1. In [3], we have shown that in a finite AB-group G in which A and B are cyclic and A is its own normalizer, the commutator subgroup T of G is cyclic and G =A T with AfNlT= 1. This result can be used to determine the structure of arbitrary AB-groups in which A and B are cyclic. If A is a subgroup of a group G, define the subgroup Ni(A) of G inductively by the formula Ni(A) =NG(Nt-'(A)), and denote by N*(A) the upper bound of the subgroups Nt(A). Using this notation, we shall prove the following theorem concerning AB-groups:" @default.
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- W2003945341 date "1960-02-01" @default.
- W2003945341 modified "2023-09-23" @default.
- W2003945341 title "On the structure of certain factorizable groups. II" @default.
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