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Faith C. — Rings and Things and a Fine Array of Twentieth Century Associative Algebra
Faith C. — Rings and Things and a Fine Array of Twentieth Century Associative Algebra



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Название: Rings and Things and a Fine Array of Twentieth Century Associative Algebra

Автор: Faith C.

Аннотация:

A survey of aspects of the development of associative rings and modules in the twentieth century including: (1) updates on topics treated in the author's two Springer-Verlag Grundlehren (Foundations) volumes written a quarter of a century ago, (2) a considerable expansion of topics to include exciting new ideas that drive and dominate contemporary research. The title of this book is derived from The Taming of the Shrew.


Язык: en

Рубрика: Математика/

Серия: Сделано в холле

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1999

Количество страниц: 449

Добавлена в каталог: 29.10.2011

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Hoelder      153 see
Hoffman, Abbie      321
Hoffman, Banesh      279
Hofstadter, Douglas      281
Holmes, Oliver Wendell      298
Homomorphism      1.2
Homomorphism opposite scalars      3.11As
Hope, Bob      264
Hopkins      17 33
Hopkins — Levitzki theorem      2.1f 2.2s
Hopkins, Charles      304
Horrocks      67
Houston      167
Howard, Michael      272
Hrbacek      10
Hua identity      2.15As
Huckaba theorem      9.22 9.24(2)
Huckaba — Keller theorem      6.42
Huckaba, J.      163—164 168 236
Huckaba, James ("Jim")      xxix
Hudry      95
Hughes, Robert      31 In
Huisgen-Zimmermann      77 189 193
Humphrey, Hubert      269
Hungerford      166
Huppert      71
Hutson, H. Leroy ("Roy")      258 319
Huynh      92 150 189
Huynh theorem      1.26
Huynh — Dung — Smith theorem      14.32B
Huynh — Jain — Lopez-Permouth theorem      12.4E 12.8B
Huynh — Rizvi — Yousif theorem      12.40
Huynh — Smith theorem      7.22—7.26
Ideal, (co)irreducible      2.25s
Ideal, closed      see "Complement"
Ideal, comaximal      5.1A'
Ideal, commutative      5.1A'
Ideal, dense right      9.27s §12
Ideal, essential right      3.2Ds
Ideal, invertible      9.29s
Ideal, irreducible right      2.25s 8.5As
Ideal, locally nilpotent      2.34B
Ideal, nil      2.34s
Ideal, nilpotent      2.37s
Ideal, primary      2.25
Ideal, prime      2.22s
Ideal, primitive      2.6ss
Ideal, principal cyclic      3.30f
Ideal, principal indecomposable module (= prindec)      3.30f
Ideal, quasiregular      3.33Cf
Ideal, radical of an      2.25s
Ideal, regular      4.4 9.28s
Ideal, relatively prime      5.1A'
Ideal, semiprime      2.37s
Ideal, semiregular      9.28s
Ideal, singular      4.2s
Ideal, T-nilpotent      3.31
Ideal, torsion      1.26A
Ideal, vanishing      3.31
Ideal, VNR      4.4
Idempotent modulo      3.54f
Idempotent, basic      3.52
Idempotent, central      1.3
Idempotent, lifting      3.54f
Idempotent, orthogonal      1.2 3.52 4.6B
IF (injectives are flat) ring      6.8s
Ikeda      55
Ikeda theorem      3.5Bs
Ikeda — Nakayama theorem      3.5Bs
Indecomposable module      1.2 8.As
Index of nilpotency      1.2s
Inductive set      2.17A
Ingraham      99 245
Injective cogenerator ring      3.3' 3.40 4.20 4.23A
Injective hull      3.2C
Injective module      3.2s
Injective, countably      4.2Bs
Injective, finitely      6.16f
Injective-cogenerator ring      3.3'(4) 3.5' 4.20ff
Integral group ring      3.75—3.76 11.11f 11.12s
Integrally closed ring      9.11s
Internal direct sum      1.1
Intersection, irredundant      2.27
Invariant basis number      1.1 3.63
Invariant subring      2.16Ds
Invariant, transvectionally      2.16J
Involution      2.43s 12.4s
Irreducible geometry      12.4s 12.4As
Irreducible ideal      2.25s
Irreducible lattice      12.42 12.4f
Irreducible module      2.18As 16.9A
Irreducible submodule      3.14C 16.9A
Irreducible, meet      8.5As
Irving, Washington      295
Isaacs      130 227
Jaccobson, Ulla      257
Jackson      176—177
Jacobinski      219
Jacobson      13 18—19 26—27 41 46—49 57 68 70 74—75 84 87 99 156 179—180 183 186 221 224—226 232 242 243
Jacobson conjecture      2.40s 3.34f 2.40s 12.0D
Jacobson problem      3.40s 11.10f
Jacobson radical      2.6s
Jacobson ring      3.36s
Jacobson theorem      2.6—2.8 3.8 4.6B 4.15A §12
Jacobson, Florrie      286
Jacobson, Nathan ("Jake")      262—263 283 285—286 297 300 302
Jain — Lopez-Permouth theorem      13.34A
Jain — Lopez-Permouth — Saleh example      6.36
Jain, S.K.      292 see "Huynh"
Jain, Saroj      292
Jain, Saroj theorem      6.2B
James, Ian M.      287
Jans      71 160 218
Jans theorem      7.49
Jansen      193
Janusz      177
Janusz theorem      11.11ff
Jarrell, Randall      321
Jategaonkar      71 178 181 213 227
Jategaonkar theorem      3.34f 14.33
Jategaonker, Arun      299
Jech      10
Jech, T.      319n
Jensen      91 122 134—137 154
Jensen, Christian U.      315n
Jerison, Meyer ("Jerry")      260
Jespers      87—88
Johns      198
Johns ring      13.36s
Johns theorem      13.37B.2
Johns, Baxter      287
Johnsen, K.      256
Johnson      57 93 132 179—180 232
Johnson — Utumi maximal quotient ring      §12 §13
Johnson — Wong Theorem      3.8 3.8s §12
Johnson, Don      306
Johnson, Joseph ("Joe")      303
Johnson, Lyndon Baines ("LBJ")      269
Johnson, R.E.      284
Johnson, Samuel      269
Jonah theorem      3.32f
Jonah, David      259
Jonah, Harold S.F.      259
Jondrup      90—91
Jondrup theorem      7.A' 7.3s 12.9
Jones      137
JORDAN      153
Jordan algebra      2.42s
Jordan simple      2.42s
Jordan — Hoelder series      2.17c
Jordan — Hoelder theorem      2.17Fs
Juvenal      324
Kafka, Franz      295
Kahler, Erich      317
Kahlon      157—158
Kamal      102 189
Kaplansky      4—5 26 30 34 36—37 48 64 71—72 74 86—87 89 94 105—107 110—111 122 125 206—207 227 229 244 249 252
Kaplansky conjecture      4.11s
Kaplansky question      9.14s
Kaplansky theorem      2.9 3.1 3.43ff 4.1D 4.6D 4.10 5.7 12.4' 14.15.2 14.16 15.19
Kaplansky — Levitzki      15.4
Kaplansky — Levy example      5.4F
Kaplansky, Irving ("Kap")      281 286n 291 312—313
Kargapolov      88
Karma (Indian Goddess)      294 305
Kasch      24 68 160 177 181
Kasch quotient ring      9.9
Kasch ring      4.22A 16.42
Kasch theorem      13.27
Kasch — Kupisch — Kneser theorem      8.8ff 11.11ff
Kasch, Friedrich ("Fritz")      263—264 277—278
Kato      55
Kato theorem      4.22C 4.23 13.13 13.14A
Kaufman, Walter      297 317
Kegel      76
Kelarev      76
Keller      see "Huckaba"
Kelly, LeRoy M.      261
Kelsh, Pat      280
Kemperman, Johann ("Joop")      258 260
Kemperman, Vilna      260
Kennen, George F.      271—272
Kent, Conrad      3111n
Kerr      165
Kerr ring      9.2s
Kerr theorem      9.2
Kielpinski — Warfield theorem      6.46
Kim      94
King James      324
Kinsburg, Joy Marks      289
Kist, Joseph ("Joe")      306
Kitamura      24 130 183 251
Kitamura theorem      17.12s
Klein      132
Klein theorem      3.50
Kneser      160 177 see
Kobayashi      104
Kobayashi theorem      4.2B' 12.3A
Koehler theorem      3.9A 12.4C'f
Koethe      74 76 85—87 110 161
Koethe conjecture      3.50As
Koethe radical      3.50s
Koethe theorem      3.37 5.1A 5.2A
Koethe — Levitzki theorem      3.68
Koethe, Gottfried      263 282
KOH      77
Koh theorem      3.51s
Kohls, Karl      260
Koifman      139
Koifman, L.A.      297
Kolchin      66 87
Kolchin theorem      3.72
Kolchin, Ellis      283 287
Kosinski, Antoni      258 286 298—299
Kosinski, Renate      299
Kosler      60
Krause      71 141 215—216
Krause definition      14.24
Krause — Michler theorem      14.31C
Krull      viii 24 37—38 72 85 125 227
Krull dimension      14.26 14.28s
Krull intersection theorem      3.34
Krull Principal Ideal Theorem      2.22 2.23
Krull ring      9.21s
Krull theorem      9.11 9.19(1)
Krull — Schmidt theorem      8.As
Kuhn, Thomas      281
Kulikov theorem      1.15B
Kupisch      160 177
Kupisch, see      "Kasch"
Kurata theorem      3.8C
Kurosch      74
Kurosch (also Kuros), A.G.      273
Kurosh problem      3.43f
Kurshan      198
Kurshan theorem      5.20A
Kuyk      35
l.c.      see "Linear compact"
l.t.      see "Linear"
Lafon      109
Lam      164 174 233—234 240 242
Lam remarks      16.11Bs 16.42f
Lam survey      §10 p.174
Lambek      86 95 129 169 180—181 184 227 238
Lambek theorem      12.1s
Lambek — Bourbaki theorem      4.B
Lambek, Hanna      292
Lambek, Joachim ("Jim")      291—292 299 316n
Lang      23
Lang, Serge      320
Lanski      48
Lanski theorem      3.42
Larsen      164
Larsen theorem      6.3A
Lasker      39
Lasker — Noether Theorem      2.27
Lattice distributive      12.4s
Lattice, complemented      12.4s
Lattice, modular      12.4s
Lattice, orthocomplemented      12.4s
Lattice, self-dual      12.4s
Lawrence      179 190
Lawrence theorem      3.5E 4.16B 11.7A
Lawrence — Handelman theorem      12.13
Lawrence — Wood theorem      11.7B
Lawrence, D.H.      306
Lax, Peter      300
Lazard      68
Lazard theorem      4.A 12.9
Leary      95
Lee      48
Lee, Tsung Dao      278—279
Lemonnier      197 211
Lemonnier theorem      14.29A
Lenagan      74
Lenagan theorem      7.9A 14.29D
Lenagan — Gordon — Robson theorem      14.30
Lenagan — Robson theorem      14.30
Length of a module      2.17Fs
Lenin      271 296
Lenstra      35
Lenstra theorem      2.21Bf
Lenzing      7 122 134—137 154 201
Lenzing theorem      1.24 3.78
Lenzing, H.      315n
Lepowsky, James ("Jim")      302n
Leptin      197
Leray, Jean      267
Lesieur      62 77 179 227
Lesieur, L.      284
Lesser, Wendy      320
Levitzki      17 33 45 74 86—87
Levitzki theorem      2.34D—2.34E 2.38A 3.37 3.41 3.68—3.69 12.E
Levitzki — Fitting theorem      3.38 3.69
Levitzki — Herstein — Small theorem      3.41
Levitzki, Jakob      304
Levy      118 123 159
Levy theorem      7.3B 8.8f 13.39—13.40 13.45
Levy — Smith theorem      5.3F
Lewis theorem      6.3A
1 2 3 4 5 6 7 8
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