Verfügbarkeit: Groups of prime power order.

Groups of prime power order.: Volume 5 /

Gespeichert in:

Bibliographische Detailangaben
1. Verfasser:	Berkovich, I︠A︡. G., 1938-
Weitere Verfasser:	Janko, Zvonimir, 1932-
Format:	Elektronisch E-Book
Sprache:	English
Veröffentlicht:	Berlin ; Boston : De Gruyter, ©2016.
Schriftenreihe:	De Gruyter expositions in mathematics ; 62.
Schlagworte:	Finite groups. Groupes finis. MATHEMATICS > Algebra > Intermediate. Finite groups
Online-Zugang:	Volltext
Beschreibung:	206 p-groups all of whose minimal nonabelian subgroups are pairwise nonisomorphic.
Beschreibung:	1 online resource (434 pages).
ISBN:	9783110295368 3110295369 9783110295351 3110295350

Internformat

MARC


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260			\|a Berlin ; \|a Boston : \|b De Gruyter, \|c ©2016.
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500			\|a 206 p-groups all of whose minimal nonabelian subgroups are pairwise nonisomorphic.
505	0		\|a List of definitions and notations ; Preface ; 190 On p-groups containing a subgroup of maximal class and index p ; 191 p-groups G all of whose nonnormal subgroups contain G` in its normal closure; 192 p-groups with all subgroups isomorphic to quotient groups.
505	8		\|a 193 Classification of p-groups all of whose proper subgroups are s-self-dual 194 p-groups all of whose maximal subgroups, except one, are s-self-dual ; 195 Nonabelian p-groups all of whose subgroups are q-self-dual ; 196 A p-group with absolutely regular normalizer of some subgroup.
505	8		\|a 197 Minimal non-q-self-dual 2-groups 198 Nonmetacyclic p-groups with metacyclic centralizer of an element of order p ; 199 p-groups with minimal nonabelian closures of all nonnormal abelian subgroups.
505	8		\|a 200 The nonexistence of p-groups G all of whose minimal nonabelian subgroups intersect Z(G) trivially 201 Subgroups of order pp and exponent p in p-groups with an irregular subgroup of maximal class and index> p ; 202 p-groups all of whoseA2-subgroups are metacyclic.
505	8		\|a 203 Nonabelian p-groups G in which the center of each nonabelian subgroup is contained in Z(G) 204 Theorem of R. van der Waal on p-groups with cyclic derived subgroup, p> 2 ; 205 Maximal subgroups ofA2-groups.
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Datensatz im Suchindex

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author	Berkovich, I︠A︡. G., 1938-
author2	Janko, Zvonimir, 1932-
author2_role
author2_variant	z j zj
author_GND	http://id.loc.gov/authorities/names/n97085489 http://id.loc.gov/authorities/names/n2011014887
author_facet	Berkovich, I︠A︡. G., 1938- Janko, Zvonimir, 1932-
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contents	List of definitions and notations ; Preface ; 190 On p-groups containing a subgroup of maximal class and index p ; 191 p-groups G all of whose nonnormal subgroups contain G` in its normal closure; 192 p-groups with all subgroups isomorphic to quotient groups. 193 Classification of p-groups all of whose proper subgroups are s-self-dual 194 p-groups all of whose maximal subgroups, except one, are s-self-dual ; 195 Nonabelian p-groups all of whose subgroups are q-self-dual ; 196 A p-group with absolutely regular normalizer of some subgroup. 197 Minimal non-q-self-dual 2-groups 198 Nonmetacyclic p-groups with metacyclic centralizer of an element of order p ; 199 p-groups with minimal nonabelian closures of all nonnormal abelian subgroups. 200 The nonexistence of p-groups G all of whose minimal nonabelian subgroups intersect Z(G) trivially 201 Subgroups of order pp and exponent p in p-groups with an irregular subgroup of maximal class and index> p ; 202 p-groups all of whoseA2-subgroups are metacyclic. 203 Nonabelian p-groups G in which the center of each nonabelian subgroup is contained in Z(G) 204 Theorem of R. van der Waal on p-groups with cyclic derived subgroup, p> 2 ; 205 Maximal subgroups ofA2-groups.
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spelling	Berkovich, I︠A︡. G., 1938- https://id.oclc.org/worldcat/entity/E39PCjCrW6hTDygx3j7wTWPgmm http://id.loc.gov/authorities/names/n97085489 Groups of prime power order. Volume 5 / Yakov Berkovich and Zvonimir Janko ; edited by Victor P. Maslov [and 4 others]. Berlin ; Boston : De Gruyter, ©2016. 1 online resource (434 pages). text txt rdacontent computer c rdamedia online resource cr rdacarrier De Gruyter Expositions in Mathematics ; volume 62 Online resource; title from digital title page (viewed on Mar. 30, 2016). 206 p-groups all of whose minimal nonabelian subgroups are pairwise nonisomorphic. List of definitions and notations ; Preface ; 190 On p-groups containing a subgroup of maximal class and index p ; 191 p-groups G all of whose nonnormal subgroups contain G` in its normal closure; 192 p-groups with all subgroups isomorphic to quotient groups. 193 Classification of p-groups all of whose proper subgroups are s-self-dual 194 p-groups all of whose maximal subgroups, except one, are s-self-dual ; 195 Nonabelian p-groups all of whose subgroups are q-self-dual ; 196 A p-group with absolutely regular normalizer of some subgroup. 197 Minimal non-q-self-dual 2-groups 198 Nonmetacyclic p-groups with metacyclic centralizer of an element of order p ; 199 p-groups with minimal nonabelian closures of all nonnormal abelian subgroups. 200 The nonexistence of p-groups G all of whose minimal nonabelian subgroups intersect Z(G) trivially 201 Subgroups of order pp and exponent p in p-groups with an irregular subgroup of maximal class and index> p ; 202 p-groups all of whoseA2-subgroups are metacyclic. 203 Nonabelian p-groups G in which the center of each nonabelian subgroup is contained in Z(G) 204 Theorem of R. van der Waal on p-groups with cyclic derived subgroup, p> 2 ; 205 Maximal subgroups ofA2-groups. Print version record. Finite groups. http://id.loc.gov/authorities/subjects/sh85048354 Groupes finis. MATHEMATICS Algebra Intermediate. bisacsh Finite groups fast Janko, Zvonimir, 1932- https://id.oclc.org/worldcat/entity/E39PBJrGwd49wjWFDwdVGKH3cP http://id.loc.gov/authorities/names/n2011014887 Print version: Berkovich, I︠A︡. G., 1938- Groups of prime power order. Volume 5. Berlin ; Boston : De Gruyter, ©2016 9783110295351 De Gruyter expositions in mathematics ; 62. http://id.loc.gov/authorities/names/n90653843 FWS01 ZDB-4-EBA FWS_PDA_EBA https://search.ebscohost.com/login.aspx?direct=true&scope=site&db=nlebk&AN=1157973 Volltext
spellingShingle	Berkovich, I︠A︡. G., 1938- Groups of prime power order. De Gruyter expositions in mathematics ; List of definitions and notations ; Preface ; 190 On p-groups containing a subgroup of maximal class and index p ; 191 p-groups G all of whose nonnormal subgroups contain G` in its normal closure; 192 p-groups with all subgroups isomorphic to quotient groups. 193 Classification of p-groups all of whose proper subgroups are s-self-dual 194 p-groups all of whose maximal subgroups, except one, are s-self-dual ; 195 Nonabelian p-groups all of whose subgroups are q-self-dual ; 196 A p-group with absolutely regular normalizer of some subgroup. 197 Minimal non-q-self-dual 2-groups 198 Nonmetacyclic p-groups with metacyclic centralizer of an element of order p ; 199 p-groups with minimal nonabelian closures of all nonnormal abelian subgroups. 200 The nonexistence of p-groups G all of whose minimal nonabelian subgroups intersect Z(G) trivially 201 Subgroups of order pp and exponent p in p-groups with an irregular subgroup of maximal class and index> p ; 202 p-groups all of whoseA2-subgroups are metacyclic. 203 Nonabelian p-groups G in which the center of each nonabelian subgroup is contained in Z(G) 204 Theorem of R. van der Waal on p-groups with cyclic derived subgroup, p> 2 ; 205 Maximal subgroups ofA2-groups. Finite groups. http://id.loc.gov/authorities/subjects/sh85048354 Groupes finis. MATHEMATICS Algebra Intermediate. bisacsh Finite groups fast
subject_GND	http://id.loc.gov/authorities/subjects/sh85048354
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. Volume 5 / Yakov Berkovich and Zvonimir Janko ; edited by Victor P. Maslov [and 4 others].
title_fullStr	Groups of prime power order. Volume 5 / Yakov Berkovich and Zvonimir Janko ; edited by Victor P. Maslov [and 4 others].
title_full_unstemmed	Groups of prime power order. Volume 5 / Yakov Berkovich and Zvonimir Janko ; edited by Victor P. Maslov [and 4 others].
title_short	Groups of prime power order.
title_sort	groups of prime power order
topic	Finite groups. http://id.loc.gov/authorities/subjects/sh85048354 Groupes finis. MATHEMATICS Algebra Intermediate. bisacsh Finite groups fast
topic_facet	Finite groups. Groupes finis. MATHEMATICS Algebra Intermediate. Finite groups
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work_keys_str_mv	AT berkovichiag groupsofprimepowerordervolume5 AT jankozvonimir groupsofprimepowerordervolume5

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