Taylor M.E. — Partial Differential Equations. Basic theory (vol. 1) :: Электронная библиотека попечительского совета мехмата МГУ

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Taylor M.E. — Partial Differential Equations. Basic theory (vol. 1)

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Название: Partial Differential Equations. Basic theory (vol. 1)

Автор: Taylor M.E.

Язык:

Рубрика: Математика/Анализ/Дифференциальные уравнения/

Статус предметного указателя: Готов указатель с номерами страниц

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Количество страниц: 563

Добавлена в каталог: 06.11.2004

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID

Предметный указатель

Pull-back      64
Quadratic reciprocity      258
Quasilinear equation      84
Radon — Nikodym theorem      480
Real-analytic      14
Regular point      329
Regularity      304
Regularity, local      306
Relative boundary conditions      361
Relativity      94 166
Rellich's theorem      283 286 303 350 352
Representation      543
Representation, irreducible      545
Representation, unitary      547
Residue      195
Resolvent      220 492 515
Resolvent indentity      493
Resolvent set      492
Retraction      97
Riemann function      221
Riemann functional equation      238 245
Riemann mapping theorem      324 340
Riemann zeta function      236
Riemann — Lebesgue lemma      184 202
Riemannian manifold      45
Riemannian metric      45 126 161
Robin boundary condition      350
Sard's theorem      101 538
Schroedinger equation      465
Schur's lemma      454
Schwartz kernel theorem      296
Schwartz reflection principle      325 343
Schwartz space      197 204
Self-adjoint      512
Semigroup      516
Semilinear equation      158
Seminorm      480
Shear waves      161
Singular support      246
Sobolev imbedding theorem      272
Sobolev space      270 277 284
Sound waves      161
Spacelike      147 151 155
Spacetime      94

Spectral theorem      498
Spectrum      492 515
Stationary action principle      56 116 141
Stationary condition      170
Stationary phase method      449 458 461 464
Stirling's formula      225 267
Stokes formula      70 98 127 164 194 356
Stone — Weierstrass theorem      329 434 475
Stress-energy tensor      149 169
Subordination identity      219 220 264
Summation convention      46 127
Symbol, principal      158
Sympletic form      74 538
Tangent bundle      53 537
Taylor's formula      5
Tempered distribution      204 270
Tensor field      132
Timelike      147 151
Topological space      533
Trace class      501
Trace formula      502 504
Trace map      273 287
Transport equations      442
Transverse wave      118
Triangle inequality      15 470 530
Triangulation      108
Tychonov's theorem      533
Uniform boundedness principle      490
Uniqueness      145 189
Unitary group      517
Unitary trick, von Neumann's      514
Vandermonde determinant      285 290
Vector bundle      537
Vector field      31 125
Vibrating membrane      119 140
Vibrating string      116
Volume form      125 136
Wave equation      121 140 142 145 150 169 220 235 417 422
weak*-topology      485
Wedge product      66
Weierstrass approximation theorem      203 215
Weyl orthogonality relations      549
wronskian      26 229 462
Zaremba's principle      311 404

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