Isolated involutions in finite groups / [electronic resource] Rebecca Waldecker.

By: Waldecker, Rebecca, 1979-Material type: TextTextSeries: Memoirs of the American Mathematical Society ; v. 1061Publisher: Providence, Rhode Island : American Mathematical Society, [2013]Description: 1 online resource (vii, 150 pages)Content type: text Media type: unmediated Carrier type: volumeISBN: 9781470410612 (online)Subject(s): Involutes (Mathematics) | Finite groups | Solvable groups | Feit-Thompson theorem | Glauberman, G., 1941-Additional physical formats: Isolated involutions in finite groups /DDC classification: 512/.23 LOC classification: QA557 | .W35 2013Online resources: Contents | Contents
Contents:
Chapter 1. Introduction Chapter 2. Preliminaries 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 Chapter 7. Maximal Subgroups Containing $C$ Chapter 8. The $2$-rank of $O_{2',2}(C)$ Chapter 9. Components of ${C}$ and the Soluble Z*-Theorem Chapter 10. Unbalanced Components Chapter 11. The $2$-Rank of $G$ Chapter 12. The F*-Structure Theorem Chapter 13. More Involutions Chapter 14. The Endgame Chapter 15. The Final Contradiction and the Z*-Theorem for $\mathcal {K}_2$-Groups
Item type: E-BOOKS
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Includes bibliographical references and index.

Chapter 1. Introduction Chapter 2. Preliminaries 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 Chapter 7. Maximal Subgroups Containing $C$ Chapter 8. The $2$-rank of $O_{2',2}(C)$ Chapter 9. Components of ${C}$ and the Soluble Z*-Theorem Chapter 10. Unbalanced Components Chapter 11. The $2$-Rank of $G$ Chapter 12. The F*-Structure Theorem Chapter 13. More Involutions Chapter 14. The Endgame Chapter 15. The Final Contradiction and the Z*-Theorem for $\mathcal {K}_2$-Groups

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2013

Mode of access : World Wide Web

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