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Kanwal R.P. — Generalized functions: Theory and technique
Kanwal R.P. — Generalized functions: Theory and technique



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Название: Generalized functions: Theory and technique

Автор: Kanwal R.P.

Аннотация:

Contains both the theory and applications of generalized functions with a significant feature being the quantity and variety of applications. New updated edition. DLC: Theory of distribution (Functional analysis)


Язык: en

Рубрика: Математика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1984

Количество страниц: 443

Добавлена в каталог: 30.03.2014

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Polynomials, Jacobi      378 379 390
Polynomials, Laguerre      375 377 379 387
Polynomials, Legendre      375 376 379 387
Potential barrier      223
probability distribution      390 ff
Probability distribution, binomial      392
Probability distribution, continuous      391
Probability distribution, density      391 ff
Probability distribution, discrete      391
Probability distribution, field      394
Probability distribution, Gaussian      392 393
Probability distribution, Poisson      392
Product of a distribution, with a function      35
Prolate spheroid, acoustic scattering by      311 315
Prolate spheroid, capacity of      294
Prolate spheroid, elastodynamic field for      328
Prolate spheroid, elastostatic field for      322
Prolate spheroid, electric polarizability tensor for      309
Prolate spheroid, magnetic polarizability tensor for      309
Prolate spheroid, polarization potential for      299
Prolate spheroid, polarization tensor for      303—305
Prolate spheroid, stream function for      300
Prolate spheroid, virtual mass tensor for      306 307
Prolate-shaped bodies      295
Prolate-shaped bodies, polarizability tensors for      310
Prolate-shaped bodies, polarization potential of      295
Psuedofunction      30 77
Radial distribution (spherically symmetric)      148 160 163 262
Radon measure      399 404
Radon's problem      102
Random variable      390 ff
Rankine Hugoniot conditions      345 346
Rapidly decaying functions      138 ff
Regular distribution      26 ff
Regular singular function      118 ff
Regularization of distributions      183 184 198 384 385
Regularization of divergent integrals      82 ff
Replicating function      28
Reproducing property      5
Retarded potential      269
Revenue functional      408
Riesz distribution      279 371
Rotlet      318
Sampler data system      369
Sampling function      28 29
Scattering theory      310 ff
Schroedinger operator      259
Schroedinger wave equation      223
Schwartz — Sobolev theory      20 25
Self-adjoint operator      245 246
Sifting property      5 ff
Signum function      43 ff
Single-layer distribution      32 148 165 187 188
Single-layer potential      187 254
Singular distribution      26 ff
Singular surface      337 338
Slender body, capacity of      294
Slender body, electric polarizability tensor for      309
Slender body, magnetic polarizability tensor for      309
Slender body, polarization tensor for      305
Slender body, virtual mass tensor for      308
Slenderness parameter      294
Sokhotski — Plemelj equations      31
Sound generation, aerodynamic      343
Square wave function      210
Stationary process      399
Step function      1
Step response      362 363
Stieltjes integral      71
Stochastic process      397
Stokes flow      317 324
Stream function      292 293
Strength of the shock front      346
Stresslet      321 327
Sturm — Liouville problem      223 224 227
Superposition principle      361
Support of a distribution      47
Support of a function      21 ff
Support, compact      22 ff
Support, singular      47 48
Surface distribution      32 113
Symbolic function      27
system      360 ff
System, discrete time      369 370
System, linear      361 ff
System, relaxed      361
System, time invariant      362 366
Tempered beam, deflection of      236 237
Tempered distributions      137 139
Test functions      22 ff
Test functions of compact support      22
Test functions of exponential decay      201
Test functions of rapid decay      138
Time-invariant system      362 366
Transfer function      366 367
Transformation properties of distributions      52—58
Transport operator      251
Uniform axial distributions      294
Unit dipole      14 ff
Unit step function      1
Variance      392
Virtual mass tensor      306
Volterra integral equation      409
Volume potential      187 see
Vortex sheet      136
Wave equation      18 194
Wave operator      246 ff
Weak convergence      59 404
Weak limit      184
Weak solution      212
Weak topology      402
Weierstrass's approximation theorem      19
wronskian      228
z-transform      369 370
Zero state response      368
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