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Lang S. — Algebra
Lang S. — Algebra



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Название: Algebra

Автор: Lang S.

Аннотация:

"Lang's Algebra changed the way graduate algebra is taught, retaining classical topics but introducing language and ways of thinking from category theory and homological algebra. It has affected all subsequent graduate-level algebra books." NOTICES OF THE AMS "The author has an impressive knack for presenting the important and interesting ideas of algebra in just the right way, and he never gets bogged down in the dry formalism which pervades some parts of algebra." MATHEMATICAL REVIEWS This book is intended as a basic text for a one-year course in algebra at the graduate level, or as a useful reference for mathematicians and professionals who use higher-level algebra. It successfully addresses the basic concepts of algebra. For the revised third edition, the author has added exercises and made numerous corrections to the text.


Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Издание: 3rd edition, revised

Год издания: 2002

Количество страниц: 914

Добавлена в каталог: 02.07.2006

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Предметный указатель
Super algebra      632
Super commutator      757
Super product      631 751
Super tensor product      632 751
Supersolvable      702
Support      419
Surjective      ix
Sylow group      33
Sylvester’s theorem      577
Symmetric algebra      635
Symmetric endomorphism      525 585 597
Symmetric form      525 571
Symmetric group      29 269 272—274
Symmetric matrix      530
Symmetric multilinear map      635
Symmetric polynomial      190 217
Symmetric product      635 781 861
Symplectic      535
Symplectic basis      599
Syzygy theorem      862
Szpiro conjecture      198
Taniyama — Shimura conjecture      316 319
Tate group      50 163 169
Tate group, limit      598
Taylor series      213
Tensor      581 628
Tensor, algebra      633
Tensor, exact      612
Tensor, product      602 725
Tensor, product of complexes      832 851
Tensor, product representation      725 799
Tits construction of free group      81
Tomheim proof      471
Tor      622 791
tor (for torsion)      42 47 149
Tor, dimension      622
Torsion, free      45 147
Torsion, module      147 149
Total complex      815
Total degree      103
Totally ordered      879
Tower of fields      225
Tower of groups      18
Trace of element      284 666
Trace of linear map      511 570
Trace of matrix      505 511
Transcendence basis      356
Transcendence degree      355
Transcendence of e      867
Transcendental      99
Transitive      28 79
Translation      26 227
Transpose of bifunctor      808
Transpose of linear map      524
Transpose of matrix      505
Transposition      13
Transvection      542
Trigonometric degree      115
Trigonometric degree polynomial      114 115
Trivial character      282
Trivial operation      664
Trivial representation      664
Trivial subgroup      9
Trivial valuation      465
Two-sided ideal      86 655
Type of abelian group      43
Type of module      149
Unimodular      846
Unimodular, extension property      849
Unipotent      714
Unique factorization, Ill      116
Uniquely divisible      575
UNIT      84
Unit, element      3 83
Unit, ideal      87
Unitary      535 583
Universal      37
Universal, delta-functor      800
Universal, derivation      746
Universally, attracting      57
Universally, repelling      57
Upper bound      879
Upper diagonal group      19
Valuation      465
Valuation ring      348 481
Valuation ring determined by ordering      450 452
Value group      480
Vandermonde determinant      257—259 516
Vanishing ideal      38
Variable      99 104
Variation of signs      454
Variety      382
Vector space      118 139
Volume      735
Warning’s theorem      214
Wedderburn’s theorem      649
Weiersttass, degree      208
Weiersttass, polynomial      208
Weiersttass, preparation theorem      208
Weight      191
Well-behaved      410 478
Well-defined      x
Well-ordering      891
Weyl group      570
Witt group      594 599
Witt group, theorem      591
Witt group, vector      330 492
Witt — Grothendieck group      595
Zariski topology      407
Zariski — Matsusaka theorem      372
Zassenhaus lemma      20
Zero of ideal      390 405
Zero of polynomial      102 175 379 390
Zero, divisor      91
Zero, element      3
Zeta function      211 212 255
Zorn’s Lemma      880 884
1 2 3 4
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