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Courant R., Hilbert D. — Methods of Mathematical Physics, Vol. 2
Courant R., Hilbert D. — Methods of Mathematical Physics, Vol. 2



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Название: Methods of Mathematical Physics, Vol. 2

Авторы: Courant R., Hilbert D.

Аннотация:

Since the first volume of this work came out in Germany in 1924, this book, together with its second volume, has remained standard in the field. Courant and Hilbert's treatment restores the historically deep connections between physical intuition and mathematical development, providing the reader with a unified approach to mathematical physics. The present volume represents Richard Courant's second and final revision of 1953.


Язык: en

Рубрика: Физика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Издание: 1st edition

Год издания: 1991

Количество страниц: 852

Добавлена в каталог: 04.07.2008

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Superposition, of exponential functions, method of      515 — 517
Support, bounded      77
Support, function of a minimal surface      56 — 58
Support, of a function      487(ftn)
Supporting planes to a surface      567
Surface element      22(ftn)
Surfaces of revolution      9
Symbolic method      see Heaviside method of operators
Symmetric equations, existence theorem for solutions of      668 — 671
Symmetric equations, of higher order      594 — 595
Symmetric hyperbolic      593
Symmetric system(s)      426 551 594
Systems of first order with two independent variables      171
Systems of quasi-linear equations with the same principal part      139 — 145
Systems of two first order equations      169 — 170
Tchebycheff polynomial      271
Telegraph equation      186 192 544 695
Test functions      774
Test functions, spaces of      769 771 772 793
Theta function      200
Time reversibility of hyperbolic problems      423
Time-like, curve      591
Time-like, direction(s)      565 569 591
Totally hyperbolic      172 175
Totally hyperbolic, differential equation      422
Transient problems      507ff
Transient problems, by Heaviside method      517
Transient problems, general formulation      511
Transient problems, general theory of      535
Transient problems, method of superposition of exponential solutions      515 — 517
Transient problems, solution by the Duhamel integral      512 — 515
Transient problems, solution by the Laplace transformation      539 — 550
Transient response      224
Translation principle of Heaviside      525
Translation principle of Heaviside, justification of      532
Transmission of discontinuities      574
Transport equation(s)      619- 620 625 626 propagation
Transport equation(s), for higher order systems      633 — 635
Transversality condition      122
Transverse differentiation      133
Transverse differentiation, invariance of, under transformation of independent variables      562(ftn)
Tricomi(‘s) equation      162 390
Tubular surface(s)      27 95
Two-body problem      19 — 20 109
Ultrahyperbolic      182
Ultrahyperbolic, differential equations      745 — 753
Ultrahyperbolic, equation      176
Ultrahyperbolic, equation, initial value problems for non-space-like manifolds      756 — 758
Underdetermined systems      15 — 18
Undistorted progressing waves      761
Uniformization theorem for plane domains      160(ftn)
Uniformly elliptic equations      331 — 332
Unique continuation of solutions of a homogeneous elliptic system      394
Uniqueness, for quasi-linear systems      448 — 449
Uniqueness, Haar’s proof      145 — 147
Uniqueness, of solutions, of boundary value problem      320
Uniqueness, of solutions, of the Neumann problem      329 — 331
Uniqueness, proofs for second order linear equations (Cauchy problem)      440 — 445
Uniqueness, theorem(s), for first order linear systems (Cauchy problem)      445 — 449
Uniqueness, theorem(s), for harmonic functions      255
Uniqueness, theorem(s), for hyperbolic equations      642 — 649
Uniqueness, theorem(s), for solutions of boundary value problem      320 — 324
Uniqueness, theorem(s), Holmgren      237 — 239
Unit function      520
Variation of parameters, method of      691 (see also Duhamel’s integral)
Variational problem, canonical form of canonically conjugate variables      115
Vibration problems      223
Vortex theorem      437
Wave(s)      417 631- 707 Propagation
Wave(s), decomposition into irrotational and equivoluminous parts      710
Wave(s), elastic, initial value problem for      706 — 711
Wave(s), equation      6 41 188 189 201 212 239 508 527 545 643 715
Wave(s), equation, application of Asgeirsson’s mean value theorem to      749 — 752
Wave(s), equation, connection with Darboux equation      700 — 703
Wave(s), equation, construction of the solution      683 — 686
Wave(s), equation, equation, Cauchy’s problem for, in three dimensions      574ff
Wave(s), equation, focussing in      674
Wave(s), equation, form      188 189 761
Wave(s), equation, fronts      88 560 568 631 761(ftn)
Wave(s), equation, generalized progressing spherical      704 — 706
Wave(s), equation, initial value problems for non-space-like manifolds      759 — 760
Wave(s), equation, nonhomogeneous      691 — 692
Wave(s), equation, operator      704
Wave(s), equation, optics      640
Wave(s), equation, Riemann function for      457 — 458
Wave(s), equation, shear      708
Wave(s), equation, solution by method of plane mean values      715 — 718
Wave(s), equation, standing      761
Wave(s), equation, velocity vector      see Normal velocity vector
Wave(s), radiation, function for      737 — 740
Wave(s), radiation, problem for      206 — 208 703
Weak, convergence      774 777
Weak, definition, principle of      774
Weak, solution(s)      418 635- Weak
Weak, solution(s), for linear systems      487 — 488
Weak, solution(s), for systems of conservation laws      489
Weierstrass      39
Weierstrass, convergence theorem      273 — 274
Wiener’s theorem (on capacity)      306
[a, b] pseudoanalytic function      376
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