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1. Baer's Theorem;
2. A theorem of Blackburn;
3. A theorem of Bender;
4. The Transitivity Theorem;
5. The Uniqueness Theorem;
6. The case;
7. The proof of the Uniqueness Theorem 5.1;
8. The Burnside paqb- Theorem, p, q odd;
9. Matsuyama's proof of the paqb -Theorem, p = 2;
10. A generalization of the Fitting subgroup;
11. Groups with abelian Sylow 2-subgroups;
12. Preliminary lemmas;
13. Properties of A*-groups;
14. Proof of the Theorem A,
Part I;
15. Proof of the Theorem A,
Part II.
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Add Topics in Finite Groups, These notes derive from a course of lectures delivered at the University of Florida in Gainesville during 1971/2. Dr Gagen presents a simplified treatment of recent work by H. Bender on the classification of non-soluble groups with abelian Sylow 2-subgrou, Topics in Finite Groups to the inventory that you are selling on WonderClubX
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Add Topics in Finite Groups, These notes derive from a course of lectures delivered at the University of Florida in Gainesville during 1971/2. Dr Gagen presents a simplified treatment of recent work by H. Bender on the classification of non-soluble groups with abelian Sylow 2-subgrou, Topics in Finite Groups to your collection on WonderClub |