Waldecker, Rebecca. <br/><br/>
Isolated Involutions in Finite Groups. 

 - 1st ed. 
 - 1 online resource (164 pages) 
 - Memoirs of the American Mathematical Society ;  v.226 .
 - Memoirs of the American Mathematical Society .
<br/><br/>Intro -- Contents -- Chapter 1. Introduction -- Chapter 2. Preliminaries -- 2.1. Definitions and Notation -- 2.2. General Results -- 2.3. A Nilpotent Action Result -- Chapter 3. Isolated Involutions -- Chapter 4. A Minimal Counter-Example to Glauberman's Z*-Theorem -- Chapter 5. Balance and Signalizer Functors -- Chapter 6. Preparatory Results for the Local Analysis -- 6.1. The Bender Method -- 6.2.   -Minimal Subgroups, Pushing Down and Uniqueness Results -- Chapter 7. Maximal Subgroups Containing -- Chapter 8. The 2-rank of   _(  ) -- 8.1. Involutions in   _(  )\ -- 8.2. The Proof of Theorem B -- Chapter 9. Components of \overline and the Soluble Z*-Theorem -- Chapter 10. Unbalanced Components -- Chapter 11. The 2-Rank of -- Chapter 12. The F*-Structure Theorem -- Chapter 13. More Involutions -- 13.1. Preliminary Results -- 13.2. The Symmetric Case -- 13.3. The General Case -- Chapter 14. The Endgame -- Chapter 15. The Final Contradiction and the Z*-Theorem for   ₂-Groups -- Bibliography -- Index. 
<br/><br/><label>ISBN: </label>9781470410612 
<br/><br/><label>Subjects--Topical Terms: </label><br/>Glauberman, G., -- 1941-.<br/>Involutes (Mathematics).<br/>Finite groups.<br/>Solvable groups.<br/>Feit-Thompson theorem.
<br/><br/><label>Index Terms--Genre/Form: </label><br/>Electronic books.
<br/><br/><label>LC Class. No.: </label>QA557 -- .W353 2013eb 
<br/><br/><label>Dewey Class. No.: </label>512/.23