de Gruyter Expositions in Mathematics - Groups of Prime Power Order, Volume 2
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Published By Walter De Gruyter

9783110208238

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Research problems and themes II

de Gruyter Expositions in Mathematics - Groups of Prime Power Order, Volume 2 ◽

10.1515/9783110208238.531 ◽

2009 ◽

Keyword(s):

Research Problems

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§51. 2-groups with self centralizing subgroup isomorphic to E8

de Gruyter Expositions in Mathematics - Groups of Prime Power Order, Volume 2 ◽

10.1515/9783110208238.52 ◽

2009 ◽

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Appendix 22. Minimal nonnilpotent groups

de Gruyter Expositions in Mathematics - Groups of Prime Power Order, Volume 2 ◽

10.1515/9783110208238.516 ◽

2009 ◽

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Appendix 17. Alternate proofs of characterization theorems of Miller and Janko on 2-groups, and some related results

de Gruyter Expositions in Mathematics - Groups of Prime Power Order, Volume 2 ◽

10.1515/9783110208238.492 ◽

2009 ◽

Keyword(s):

Characterization Theorems

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§87. 2-groups with exactly one nonmetacyclic maximal subgroup

de Gruyter Expositions in Mathematics - Groups of Prime Power Order, Volume 2 ◽

10.1515/9783110208238.412 ◽

2009 ◽

Keyword(s):

Maximal Subgroup

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§83. p-groups G with Ω2(G) or Ω2*(G) extraspecial

de Gruyter Expositions in Mathematics - Groups of Prime Power Order, Volume 2 ◽

10.1515/9783110208238.396 ◽

2009 ◽

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§80. Minimal non-quaternion-free 2-groups

de Gruyter Expositions in Mathematics - Groups of Prime Power Order, Volume 2 ◽

10.1515/9783110208238.356 ◽

2009 ◽

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§66. A new proof of Blackburn’s theorem on minimal nonmetacyclic 2-groups

de Gruyter Expositions in Mathematics - Groups of Prime Power Order, Volume 2 ◽

10.1515/9783110208238.197 ◽

2009 ◽

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§62. Groups with large normal closures of nonnormal cyclic subgroups

de Gruyter Expositions in Mathematics - Groups of Prime Power Order, Volume 2 ◽

10.1515/9783110208238.169 ◽

2009 ◽

Keyword(s):

Cyclic Subgroups

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§60. The structure of the Burnside group of order 212

de Gruyter Expositions in Mathematics - Groups of Prime Power Order, Volume 2 ◽

10.1515/9783110208238.151 ◽

2009 ◽

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