Groups of prime power order (Record no. 46596)
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| fixed length control field | 11901nam a2200457 i 4500 |
| 003 - CONTROL NUMBER IDENTIFIER | |
| control field | UDJG |
| 006 - FIXED-LENGTH DATA ELEMENTS--ADDITIONAL MATERIAL CHARACTERISTICS | |
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| 007 - PHYSICAL DESCRIPTION FIXED FIELD--GENERAL INFORMATION | |
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| 008 - FIXED-LENGTH DATA ELEMENTS--GENERAL INFORMATION | |
| fixed length control field | 210122t2016 gw ||go|||| 001 0 eng d |
| 020 ## - INTERNATIONAL STANDARD BOOK NUMBER | |
| International Standard Book Number | 9783110281477 (vol. 4) |
| 020 ## - INTERNATIONAL STANDARD BOOK NUMBER | |
| International Standard Book Number | 9783110295351 (vol. 5) |
| 040 ## - CATALOGING SOURCE | |
| Original cataloging agency | UDJG |
| Language of cataloging | rum |
| 041 ## - LANGUAGE CODE | |
| Language code of text/sound track or separate title | eng |
| 245 10 - TITLE STATEMENT | |
| Title | Groups of prime power order |
| Medium | [online] / |
| Statement of responsibility, etc. | Yakov G. Berkovich, Zvonimir Janko |
| 260 ## - PUBLICATION, DISTRIBUTION, ETC. (IMPRINT) | |
| Place of publication, distribution, etc. | Berlin : |
| Name of publisher, distributor, etc. | De Gruyter, |
| Date of publication, distribution, etc. | 2016 |
| 300 ## - PHYSICAL DESCRIPTION | |
| Extent | 1 resursă online |
| -- | (vol.) |
| 300 ## - PHYSICAL DESCRIPTION | |
| Extent | 459 p. (vol. 4) |
| 300 ## - PHYSICAL DESCRIPTION | |
| Extent | 413 p. (vol. 5) |
| 490 ## - SERIES STATEMENT | |
| Series statement | De Gruyter Expositions in Mathematics, |
| Volume/sequential designation | 61 |
| 490 ## - SERIES STATEMENT | |
| Series statement | De Gruyter Expositions in Mathematics, |
| Volume/sequential designation | 62 |
| 505 ## - FORMATTED CONTENTS NOTE | |
| Formatted contents note | vol. 4 |
| Title | Frontmatter |
| -- | Contents |
| -- | List of definitions and notations |
| -- | Preface |
| -- | § 145 p-groups all of whose maximal subgroups, except one, have derived subgroup of order ≤ p |
| -- | § 146 p-groups all of whose maximal subgroups, except one, have cyclic derived subgroups |
| -- | § 147 p-groups with exactly two sizes of conjugate classes |
| -- | § 148 Maximal abelian and minimal nonabelian subgroups of some finite two-generator p-groups especially metacyclic |
| -- | § 149 p-groups with many minimal nonabelian subgroups |
| -- | § 150 The exponents of finite p-groups and their automorphism groups |
| -- | § 151 p-groups all of whose nonabelian maximal subgroups have the largest possible center |
| -- | § 152 p-central p-groups |
| -- | § 153 Some generalizations of 2-central 2-groups |
| -- | § 154 Metacyclic p-groups covered by minimal nonabelian subgroups |
| -- | § 155 A new type of Thompson subgroup |
| -- | § 156 Minimal number of generators of a p-group, p > 2 |
| -- | § 158 On extraspecial normal subgroups of p-groups |
| -- | § 159 2-groups all of whose cyclic subgroups A, B with A ∩ B ≠ {1} generate an abelian subgroup |
| -- | § 160 p-groups, p > 2, all of whose cyclic subgroups A, B with A ∩ B ≠ {1} generate an abelian subgroup |
| -- | § 161 p-groups where all subgroups not contained in the Frattini subgroup are quasinormal |
| -- | § 162 The centralizer equality subgroup in a p-group |
| -- | § 163 Macdonald’s theorem on p-groups all of whose proper subgroups are of class at most 2 |
| -- | § 164 Partitions and Hp-subgroups of a p-group |
| -- | § 165 p-groups G all of whose subgroups containing Φ(G) as a subgroup of index p are minimal nonabelian |
| -- | § 166 A characterization of p-groups of class > 2 all of whose proper subgroups are of class ≤ 2 |
| -- | § 167 Nonabelian p-groups all of whose nonabelian subgroups contain the Frattini subgroup |
| -- | § 168 p-groups with given intersections of certain subgroups |
| -- | § 169 Nonabelian p-groups G with 〈A, B〉 minimal nonabelian for any two distinct maximal cyclic subgroups A, B of G |
| -- | § 170 p-groups with many minimal nonabelian subgroups, 2 |
| -- | § 171 Characterizations of Dedekindian 2-groups |
| -- | § 172 On 2-groups with small centralizers of elements |
| -- | § 173 Nonabelian p-groups with exactly one noncyclic maximal abelian subgroup |
| -- | § 174 Classification of p-groups all of whose nonnormal subgroups are cyclic or abelian of type (p, p) |
| -- | § 175 Classification of p-groups all of whose nonnormal subgroups are cyclic, abelian of type (p, p) or ordinary quaternion |
| -- | § 176 Classification of p-groups with a cyclic intersection of any two distinct conjugate subgroups |
| -- | § 177 On the norm of a p-group |
| -- | § 178 p-groups whose character tables are strongly equivalent to character tables of metacyclic p-groups, and some related topics |
| -- | § 179 p-groups with the same numbers of subgroups of small indices and orders as in a metacyclic p-group |
| -- | § 180 p-groups all of whose noncyclic abelian subgroups are normal |
| -- | § 181 p-groups all of whose nonnormal abelian subgroups lie in the center of their normalizers |
| -- | § 182 p-groups with a special maximal cyclic subgroup |
| -- | § 183 p-groups generated by any two distinct maximal abelian subgroups |
| -- | § 184 p-groups in which the intersection of any two distinct conjugate subgroups is cyclic or generalized quaternion |
| -- | § 185 2-groups in which the intersection of any two distinct conjugate subgroups is either cyclic or of maximal class |
| -- | § 186 p-groups in which the intersection of any two distinct conjugate subgroups is either cyclic or abelian of type (p, p)<br/> |
| -- | § 187 p-groups in which the intersection of any two distinct conjugate cyclic subgroups is trivial |
| -- | § 188 p-groups with small subgroups generated by two conjugate elements |
| -- | § 189 2-groups with index of every cyclic subgroup in its normal closure ≤ 4 |
| -- | Appendix 45 Varia II |
| -- | Appendix 46 On Zsigmondy primes |
| -- | Appendix 47 The holomorph of a cyclic 2-group |
| -- | Appendix 48 Some results of R. van der Waall and close to them |
| -- | Appendix 49 Kegel’s theorem on nilpotence of Hp-groups |
| -- | Appendix 50 Sufficient conditions for 2-nilpotence |
| -- | Appendix 51 Varia III |
| -- | Appendix 52 Normal complements for nilpotent Hall subgroups |
| -- | Appendix 53 p-groups with large abelian subgroups and some related results |
| -- | Appendix 54 On Passman’s Theorem 1.25 for p > 2 |
| -- | Appendix 55 On p-groups with the cyclic derived subgroup of index p2 |
| -- | Appendix 56 On finite groups all of whose p-subgroups of small orders are normal |
| -- | Appendix 57 p-groups with a 2-uniserial subgroup of order p and an abelian subgroup of type (p, p) |
| -- | Research problems and themes IV |
| -- | Bibliography |
| -- | Author index |
| -- | Subject index |
| -- | Backmatter |
| 505 ## - FORMATTED CONTENTS NOTE | |
| Formatted contents note | vol. 5 |
| Title | Frontmatter |
| -- | 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 whose A2-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 of A2-groups |
| -- | § 206. p-groups all of whose minimal nonabelian subgroups are pairwise nonisomorphic |
| -- | § 207. Metacyclic groups of exponent pe with a normal cyclic subgroup of order pe |
| -- | § 208. Non-Dedekindian p-groups all of whose nonnormal maximal cyclic subgroups are maximal abelian |
| -- | § 209. p-groups with many minimal nonabelian subgroups, 3 |
| -- | § 210. A generalization of Dedekindian groups<br/> |
| -- | § 211. Nonabelian p-groups generated by the centers of their maximal subgroups |
| -- | § 212. Nonabelian p-groups generated by any two nonconjugate maximal abelian subgroups |
| -- | § 213. p-groups with A ∩ B being maximal in A or B for any two nonincident subgroups A and B |
| -- | § 214. Nonabelian p-groups with a small number of normal subgroups |
| -- | § 215. Every p-group of maximal class and order ≥ pp, p > 3, has exactly p two-generator nonabelian subgroups of index p |
| -- | § 216. On the theorem of Mann about p-groups all of whose nonnormal subgroups are elementary abelian |
| -- | § 217. Nonabelian p-groups all of whose elements contained in any minimal nonabelian subgroup are of breadth < 2 |
| -- | § 218. A nonabelian two-generator p-group in which any nonabelian epimorphic image has the cyclic center |
| -- | § 219. On “large” elementary abelian subgroups in p-groups of maximal class |
| -- | § 220. On metacyclic p-groups and close to them |
| -- | § 221. Non-Dedekindian p-groups in which normal closures of nonnormal abelian subgroups have cyclic centers |
| -- | § 222. Characterization of Dedekindian p-groups, 2 |
| -- | § 223. Non-Dedekindian p-groups in which the normal closure of any nonnormal cyclic subgroup is nonabelian |
| -- | § 224. p-groups in which the normal closure of any cyclic subgroup is abelian |
| -- | § 225. Nonabelian p-groups in which any s (a fixed s ∈ {3, . . . , p + 1}) pairwise noncommuting elements generate a group of maximal class |
| -- | § 226. Noncyclic p-groups containing only one proper normal subgroup of a given order |
| -- | § 227. p-groups all of whose minimal nonabelian subgroups have cyclic centralizers |
| -- | § 228. Properties of metahamiltonian p-groups |
| -- | § 229. p-groups all of whose cyclic subgroups of order ≥ p3 are normal |
| -- | § 230. Nonabelian p-groups of exponent pe all of whose cyclic subgroups of order pe are normal |
| -- | § 231. p-groups which are not generated by their nonnormal subgroups |
| -- | § 232. Nonabelian p-groups in which any nonabelian subgroup contains its centralizer |
| -- | § 233. On monotone p-groups |
| -- | § 234. p-groups all of whose maximal nonnormal abelian subgroups are conjugate |
| -- | § 235. On normal subgroups of capable 2-groups |
| -- | § 236. Non-Dedekindian p-groups in which the normal closure of any cyclic subgroup has a cyclic center |
| -- | § 237. Noncyclic p-groups all of whose nonnormal maximal cyclic subgroups are self-centralizing |
| -- | § 238. Nonabelian p-groups all of whose nonabelian subgroups have a cyclic center |
| -- | § 239. p-groups G all of whose cyclic subgroups are either contained in Z(G) or avoid Z(G) |
| -- | § 240. p-groups G all of whose nonnormal maximal cyclic subgroups are conjugate |
| -- | § 241. Non-Dedekindian p-groups with a normal intersection of any two nonincident subgroups |
| -- | § 242. Non-Dedekindian p-groups in which the normal closures of all nonnormal subgroups coincide |
| -- | § 243. Nonabelian p-groups G with Φ(H) = H′ for all nonabelian H ≤ G |
| -- | § 244. p-groups in which any two distinct maximal nonnormal subgroups intersect in a subgroup of order ≤ p |
| -- | § 245. On 2-groups saturated by nonabelian Dedekindian subgroups |
| -- | § 246. Non-Dedekindian p-groups with many normal subgroups |
| -- | § 247. Nonabelian p-groups all of whose metacyclic sections are abelian |
| -- | § 248. Non-Dedekindian p-groups G such that HG = HZ(G) for all nonnormal H < G |
| -- | § 249. Nonabelian p-groups G with A ∩ B = Z(G) for any two distinct maximal abelian subgroups A and B |
| -- | § 250. On the number of minimal nonabelian subgroups in a nonabelian p-group |
| -- | § 251. p-groups all of whose minimal nonabelian subgroups are isolated |
| -- | § 252. Nonabelian p-groups all of whose maximal abelian subgroups are isolated |
| -- | § 253. Maximal abelian subgroups of p-groups, 2 |
| -- | § 254. On p-groups with many isolated maximal abelian subgroups |
| -- | § 255. Maximal abelian subgroups of p-groups, 3 |
| -- | § 256. A problem of D. R. Hughes for 3-groups |
| -- | Appendix 58 – Appendix 109 |
| -- | Research problems and themes V |
| -- | Bibliography |
| -- | Author index |
| -- | Subject index |
| -- | Backmatter |
| 536 ## - FUNDING INFORMATION NOTE | |
| Text of note | Achiziție prin proiectul Anelis Plus 2020. |
| 648 ## - SUBJECT ADDED ENTRY--CHRONOLOGICAL TERM | |
| Source of heading or term | UDJG |
| 650 #7 - SUBJECT ADDED ENTRY--TOPICAL TERM | |
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| Topical term or geographic name as entry element | DE-Matematică |
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| 651 ## - SUBJECT ADDED ENTRY--GEOGRAPHIC NAME | |
| Source of heading or term | UDJG |
| 655 ## - INDEX TERM--GENRE/FORM | |
| Source of term | UDJG |
| 690 #7 - LOCAL SUBJECT ADDED ENTRY--TOPICAL TERM (OCLC, RLIN) | |
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| Topical term or geographic name as entry element | cărți electronice |
| 690 #7 - LOCAL SUBJECT ADDED ENTRY--TOPICAL TERM (OCLC, RLIN) | |
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| Topical term or geographic name as entry element | matematică |
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| 700 1# - ADDED ENTRY--PERSONAL NAME | |
| Personal name | BERKOVICH, Yakov G. |
| 9 (RLIN) | 41273 |
| 700 1# - ADDED ENTRY--PERSONAL NAME | |
| Personal name | JANKO, Zvonimir |
| 9 (RLIN) | 41274 |
| 850 ## - HOLDING INSTITUTION | |
| Holding institution | UDJG |
| 856 41 - ELECTRONIC LOCATION AND ACCESS | |
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| 942 ## - ADDED ENTRY ELEMENTS (KOHA) | |
| Source of classification or shelving scheme | Universal Decimal Classification |
| Koha item type | E-Books |
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