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Behnke H., Bachmann F., Fladt K. — Fundamentals of mathematics. Volume III. Analysis
Behnke H., Bachmann F., Fladt K. — Fundamentals of mathematics. Volume III. Analysis



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Название: Fundamentals of mathematics. Volume III. Analysis

Авторы: Behnke H., Bachmann F., Fladt K.

Аннотация:

Fundamentals of Mathematics represents a new kind of mathematical publication. While excellent technical treatises have been written about specialized fields, they provide little help for the nonspecialist; and other books, some of them semipopular in nature, give an overview of mathematics while omitting some necessary details. Fundamentals of Mathematics strikes a unique balance, presenting an irreproachable treatment of specialized fields and at the same time providing a very clear view of their interrelations, a feature of great value to students, instructors, and those who use mathematics in applied and scientific endeavors. Moreover, as noted in a review of the German edition in Mathematical Reviews , the work is "designed to acquaint [the student] with modern viewpoints and developments. The articles are well illustrated and supplied with references to the literature, both current and ‘classical’".


Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1984

Количество страниц: 557

Добавлена в каталог: 01.12.2013

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Ternary Cantor set      447 450
Theorem, ergodic      119
Tihonov      320
Titchmarsh      487
Toeplitz theory of linear equations      515
Topological field      4 6
Topological group      2 4—5 517 518
Topological ring      4
Topological space      1 3 230 513
Topological structure      521
Topological vector space      516
topology      273 453
Topology, combinatorial      519
Topology, countable      264
Topology, fundamental theorem of      270
Topology, uniform      28
Torus      267
Torus-line      270
Total additivity      76
Total derivative      22
Total differential      44 129 145 160 202
Total differential of second order      152
Total variation, of function      65n
Transcendental number      491
Transformation of coordinates      143 165—171
Transformation of differentials      167
Transformation of parameter      140—143
Transformation, angle-preserving      194
Transformation, circle-preserving      194
Transformation, linear-fractional      192 194
Transformation, Moebius circle-preserving      192
Transformation, sense-reversing      194
Transformation, transitive group of      269
Triadic set (plane)      477
triangle      135
Triangle inequality      11 17 190
Triangulable      136
Tricomi problem      335
Trivial solution      295
Turan      487
Type problem      250
Uniform space      16—21
Uniform structure      v 2 17 18 71n 513
Uniform topology      18
Uniformization      250 473
Uniformly distributed      497
Uniformly distributed, modulo 1      498
Uniformly elliptic      329
Uniqueness theorem      104 291 331 332 334
Uniqueness theorem for differential equations      291
Uniqueness theorem for random variable      104
Uniqueness, condition      308
Uniqueness, problem      327
Upper limit      8
Uryson      466
Van der Waerden      512 525
Variables, separated      285
Variables, separation of      346
Variance      102 107
Variation of function      454n 456
Variation of parameter      289
Variation, calculus of      349
Variation, of a function, positive and negative      66n
Vector field      129
Vector function      26
Vector lattice      56 58 59
Vector line-element      128
Vector product      178
Vector space      55n 80
Vector surface-element      135
Vector, contravariant      144
Vector, covariant      144
Velocity      43
Vibration, fundamental      411
Vibration, of beam      410
Vibration, of string      309 410
Vieta rule      382
Vinogradov      484 491 498
Vinogradov symbol      482
Vinogradov theorem      479
Volterra integral equation      426
Volume-integral      179
von Koch      515
Waring problem      490
Wave equation      307—313
Wave function      416
Wave, cylinder      313
Wave, spherical      313
Wave, standing      417
Weak convergence      119 396
wedge      333
Weierstrass approximation theorem      28 207 215 366
Weierstrass elliptic function      495
Weierstrass — Bolzano theorem      256 261 264
Wenneberg      487
Weyl, H.      498
Wlarda, G.      428
Wronskian determinant      287 288 389 514
Zero      235
Zero of differential      235
Zero set      100n
Zero, multiplicity of      195
Zeta-function      481
Zippin      517
Zorn Lemma      523
1 2 3 4 5 6
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