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200 10$aIsolated involutions in finite groups /$fRebecca Waldecker
210  1$aProvidence, Rhode Island :$cAmerican Mathematical Society,$d2013.
210  4$dİ2013
215   $a1 online resource (164 p.)
225 1 $aMemoirs of the American Mathematical Society,$x1947-6221 ;$vVolume 226, Number 1061
300   $a"Volume 226, Number 1061 (second of 5 numbers)."
311   $a0-8218-8803-X 
320   $aIncludes bibliographical references and index.
327   $a""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 Glaubermana???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   _{2a???,2}(  )""
327   $a""8.1. Involutions in   _{2a???,2}(  )\{  }""""8.2. The Proof of Theorem B""; ""Chapter 9. Components of \overline{  } and the Soluble Z*-Theorem""; ""Chapter 10. Unbalanced Components""; ""Chapter 11. The 2-Rank of   ""; ""Chapter 12. The F*-Structure Theorem""; ""Chapter 13. More Involutions""; ""13.1. Preliminary Results""; ""13.2. The Symmetric Case""; ""13.3. The General Case""; ""Chapter 14. The Endgame""; ""Chapter 15. The Final Contradiction and the Z*-Theorem for   a???-Groups""; ""Bibliography""; ""Index""
410  0$aMemoirs of the American Mathematical Society ;$vVolume 226, Number 1061.
606   $aInvolutes (Mathematics)
606   $aFinite groups
606   $aSolvable groups
606   $aFeit-Thompson theorem
615  0$aInvolutes (Mathematics)
615  0$aFinite groups.
615  0$aSolvable groups.
615  0$aFeit-Thompson theorem.
676   $a512/.23
700   $aWaldecker$b Rebecca$f1979-$01229823
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996   $aIsolated involutions in finite groups$93999480
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