Title: A Class of Simple Groups of Characteristic 2
Abstract: The structure of any non-abelian finite simple group G that possesses an involution z lying in the center of an S-subgroup of G is determined in the chapter, such that the centralizer H of z in G has the following properties: (1) the subgroup E = 02(H) is of class at most 2, (2) the group H possesses a normal subgroup H of odd index, such that H0/E is isomorphic to L2 (2n), n ≥ 2, and (3) CH(E) _E.
Publication Year: 1973
Publication Date: 1973-01-01
Language: en
Type: book-chapter
Indexed In: ['crossref']
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Cited By Count: 1
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