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- W96844064 abstract "Let K be field of characteristic 2 and let G be a finite non- abelian 2-group with the cyclic derived subgroup G 0 , and there exists a central element z of order 2 in Z(G)G 0 . We prove that the unit group of the group algebra KG possesses a section isomorphic to the wreath product of a group of order 2 with the derived subgroup of the group G, giving for such groups a positive answer to the question of A. Shalev." @default.
- W96844064 created "2016-06-24" @default.
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- W96844064 date "2007-04-25" @default.
- W96844064 modified "2023-09-27" @default.
- W96844064 title "WREATH PRODUCTS IN MODULAR GROUP ALGEBRAS OF SOME FINITE 2-GROUPS" @default.
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