Holdings: Groups of prime power order

Groups of prime power order: 2

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Bibliographic Details
Main Authors:	Berkovič, Jakov G. 1938- (Author), Janko, Zvonimir 1932- (Author)
Format:	Book
Language:	English
Published:	Berlin de Gruyter 2008
Series:	De Gruyter expositions in mathematics 47
Subjects:	Nichtabelsche Gruppe
Online Access:	Inhaltsverzeichnis
Physical Description:	XV, 596 S.
ISBN:	9783110204193

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MARC


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adam_text	CONTENTS LIST OF DEFINITIONS AND NOTATIONS VIII PREFACE XIV §46 DEGREES OF IRREDUCIBLE CHARACTERS OF SUZUKI /?-GROUPS 1 §47 ON THE NUMBER OF METACYCLIC EPIMORPHIC IMAGES OF FINITE/7-GROUPS ... 14 §48 ON 2-GROUPS WITH SMALL CENTRALIZER OF AN INVOLUTION, I 19 §49 ON 2-GROUPS WITH SMALL CENTRALIZER OF AN INVOLUTION, II 28 §50 JANKO S THEOREM ON 2-GROUPS WITHOUT NORMAL ELEMENTARY ABELIAN SUBGROUPS OF ORDER 8 43 §51 2-GROUPS WITH SEIF CENTRALIZING SUBGROUP ISOMORPHIC TO EG 52 §52 2-GROUPS WITH Q 2 -SUBGROUP OF SMALL ORDER 75 §53 2-GROUPS G WITHC 2 (G) =4 96 §54 2-GROUPS G WITHC(G) = 4, N 2 109 §55 2-GROUPS G WITH SMALL SUBGROUP (X E G O(X) = 2 ) 122 §56 THEOREM OF WARD ON QUATERNION-FREE 2-GROUPS 134 §57 NONABELIAN 2-GROUPS ALL OF WHOSE MINIMAL NONABELIAN SUBGROUPS ARE ISO- MORPHIC AND HAVE EXPONENT 4 140 §58 NON-DEDEKINDIAN /7-GROUPS ALL OF WHOSE NONNORMAL SUBGROUPS OF THE SAME ORDER ARE CONJUGATE 147 §59 P-GROUPS WITH FEW NONNORMAL SUBGROUPS 150 §60 THE STRUCTURE OF THE BURNSIDE GROUP OF ORDER 2 12 151 §61 GROUPS OF EXPONENT 4 GENERATED BY THREE INVOLUTIONS 163 §62 GROUPS WITH LARGE NORMAL CLOSURES OF NONNORMAL CYCLIC SUBGROUPS .... 169 §6 BIBLIOGRAFISCHE INFORMATIONEN HTTP://D-NB.INFO/99197025X DIGITALISIERT DURCH VI GROUPS OF PRIME POWER ORDER §64 /7-GROUPS GENERATED BY ELEMENTS OF GIVEN ORDER 179 §65 ^2-GROUPS 188 §66 A NEW PROOF OF BLACKBURN S THEOREM ON MINIMAL NONMETACYCLIC 2-GROUPS 197 §67 DETERMINATION OF UE2-GROUPS 202 §68 CHARACTERIZATION OF GROUPS OF PRIME EXPONENT 206 §69 ELEMENTARY PROOFS OF SOME BLACKBURN S THEOREMS 209 §70 NON-2-GENERATOR /7-GROUPS ALL OF WHOSE MAXIMAL SUBGROUPS ARE 2-GENERATOR 214 §71 DETERMINATION OFI4 2-GROUPS 233 §72 ^-GROUPS, N 2 248 §73 CLASSIFICATION OF MODULAR /7-GROUPS 257 §74 /7-GROUPS WITH A CYCLIC SUBGROUP OF INDEX P 2 274 §75 ELEMENTS OF ORDER 4 IN /7-GROUPS 277 §76 /7-GROUPS WITH FEW A -SUBGROUPS 282 §77 2-GROUPS WITH A SELF-CENTRALIZING ABELIAN SUBGROUP OF TYPE (4,2) 316 §78 MINIMAL NONMODULAR /7-GROUPS 323 §79 NONMODULAR QUATERNION-FREE 2-GROUPS 334 §80 MINIMAL NON-QUATERNION-FREE 2-GROUPS 356 §81 MAXIMAL ABELIAN SUBGROUPS IN 2-GROUPS 361 §82 A CLASSIFICATION OF 2-GROUPS WITH EXACTLY THREE INVOLUTIONS 368 §83 /7-GROUPS G WIFH !Q 2 (G) OR ^(G) EXTRASPECIAL 396 §84 2-GROUPS WHOSE NONMETACYCLIC SUBGROUPS ARE GENERATED BY INVOLUTIONS . 399 §85 2-GROUPS WITH A NONABELIAN FRATTINI SUBGROUP OF ORDER 16 402 §86 /7-GROUPS G WITH METACYCLIC ^(G) ^ §87 2-GROUPS WITH EXACTLY ONE NONMETACYCLIC MAXIMAL SUBGROUP 412 §8 CONTENTS VII §90 NONABELIAN 2-GROUPS ALL OF WHOSE MINIMAL NONABELIAN SUBGROUPS ARE OF OR- DER 8 463 §91 MAXIMAL ABELIAN SUBGROUPS OF/7-GROUPS 467 §92 ON MINIMAL NONABELIAN SUBGROUPS OF /7-GROUPS 474 APPENDIX A.16 SOME CENTRAL PRODUCTS 485 A.17 ALTERNATE PROOFS OF CHARACTERIZATION THEOREMS OF MILLER AND JANKO ON 2- GROUPS, AND SOME RELATED RESULTS 492 A.18 REPLACEMENT THEOREMS 501 A.19 NEW PROOF OF WARD S THEOREM ON QUATERNION-FREE 2-GROUPS 506 A.20 SOME REMARKS ON AUTOMORPHISMS 509 A.21 ISAACS EXAMPLES 512 A.22 MINIMAL NONNILPOTENT GROUPS 516 A.23 GROUPS ALL OF WHOSE NONCENTRAL CONJUGACY CLASSES HAVE THE SAME SIZE . . 519 A.24 ON MODULAR 2-GROUPS 522 A.25 SCHREIER S INEQUALITY FOR /7-GROUPS 526 A.26 /7-GROUPS ALL OF WHOSE NONABELIAN MAXIMAL SUBGROUPS ARE EITHER ABSOLUTELY REGULAER OR OF MAXIMAL CLASS 529 RESEARCH PROBLEMS AND THEMES II 531 AUTHOR INDEX 593 SUBJECTINDEX 594
any_adam_object	1
author	Berkovič, Jakov G. 1938- Janko, Zvonimir 1932-
author_GND	(DE-588)13780556X (DE-588)137026056
author_facet	Berkovič, Jakov G. 1938- Janko, Zvonimir 1932-
author_role	aut aut
author_sort	Berkovič, Jakov G. 1938-
author_variant	j g b jg jgb z j zj
building	Verbundindex
bvnumber	BV035309861
classification_rvk	SK 260
ctrlnum	(OCoLC)635069774 (DE-599)DNB99197025X
discipline	Mathematik
format	Book
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id	DE-604.BV035309861
illustrated	Not Illustrated
indexdate	2024-07-09T21:30:58Z
institution	BVB
isbn	9783110204193
language	English
oai_aleph_id	oai:aleph.bib-bvb.de:BVB01-017114623
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owner_facet	DE-824 DE-703 DE-634 DE-20 DE-11 DE-19 DE-BY-UBM
physical	XV, 596 S.
publishDate	2008
publishDateSearch	2008
publishDateSort	2008
publisher	de Gruyter
record_format	marc
series	De Gruyter expositions in mathematics
series2	De Gruyter expositions in mathematics
spelling	Berkovič, Jakov G. 1938- Verfasser (DE-588)13780556X aut Groups of prime power order 2 by Yakov Berkovich and Zvonimir Janko Berlin de Gruyter 2008 XV, 596 S. txt rdacontent n rdamedia nc rdacarrier De Gruyter expositions in mathematics 47 De Gruyter expositions in mathematics ... Nichtabelsche Gruppe (DE-588)4340007-3 gnd rswk-swf Nichtabelsche Gruppe (DE-588)4340007-3 s DE-604 Janko, Zvonimir 1932- Verfasser (DE-588)137026056 aut (DE-604)BV035309846 2 De Gruyter expositions in mathematics 47 (DE-604)BV004069300 47 DNB Datenaustausch application/pdf http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=017114623&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA Inhaltsverzeichnis
spellingShingle	Berkovič, Jakov G. 1938- Janko, Zvonimir 1932- Groups of prime power order De Gruyter expositions in mathematics Nichtabelsche Gruppe (DE-588)4340007-3 gnd
subject_GND	(DE-588)4340007-3
title	Groups of prime power order
title_auth	Groups of prime power order
title_exact_search	Groups of prime power order
title_full	Groups of prime power order 2 by Yakov Berkovich and Zvonimir Janko
title_fullStr	Groups of prime power order 2 by Yakov Berkovich and Zvonimir Janko
title_full_unstemmed	Groups of prime power order 2 by Yakov Berkovich and Zvonimir Janko
title_short	Groups of prime power order
title_sort	groups of prime power order
topic	Nichtabelsche Gruppe (DE-588)4340007-3 gnd
topic_facet	Nichtabelsche Gruppe
url	http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=017114623&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA
volume_link	(DE-604)BV035309846 (DE-604)BV004069300
work_keys_str_mv	AT berkovicjakovg groupsofprimepowerorder2 AT jankozvonimir groupsofprimepowerorder2

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