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Pugovecki E. — Quantum mechanics in hilbert space
Pugovecki E. — Quantum mechanics in hilbert space



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Название: Quantum mechanics in hilbert space

Автор: Pugovecki E.

Язык: en

Рубрика: Физика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1971

Количество страниц: 648

Добавлена в каталог: 27.09.2005

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Plane waves, distorted      510
Plane waves, free      462
Plane waves, incoming distorted      466
Plane waves, outgoing distorted      465
Plane waves, retarded distorted      see Plane waves outgoing
Povzner, A.Ya.      594 597
Principle of indistinguishability of identical particles      307
probability      46
Probability, amptitude      see Transition amplitude
Probability, frequency interpretation      47
Projector      197
Prugovecki, E.      262 390 434 458 593 594 597 598
Putman, C.R.      390 598
Quantum number, azimuthal      168
Quantum number, magnetic      168
Quantum number, principal      168
Quotient space      138
Randolph, J.F.      375 598
Regge, T.      572 594 595
Resolvent equations, first      455 483
Resolvent equations, second      455
Resolvent of operators      452
Resolvent set      452
Riemann — Lebesgue lemma      216
Riemann — Stieltjes sums      441
Riesz theorem      184
Riesz — Fischer theorem      105
Riesz, F.      171 256 390 491 598
Ring, boolean      66
Rodrigues' formula      152
Rys, F.      485 598
S matrix      479 see matrix
S matrix in spherical coordinates      468
S operator      400
S operator for multichannel scattering      586
S operator, perturbation expansion of      427
S operator, unitary of      419
Scalar product      see Inner product
Scattering matrix      479
Scattering operator      see S operator
Scattering state      398 407
Scattering, amplitude      465
Scattering, elastic      575 576
Scattering, experiments      392
Scattering, inelastic      575 576
Scattering, theory, time dependent      415
Scattering, three-body      582
Scattering, time-independent      435
Schmidt procedure      see Vectors
Schroedinger equation      3 46 48 122 332 56\36
Schroedinger operator      355
Schroedinger operator, essential self-adjointness of      396
Schroedinger operator, form      122
Schroedinger operator, n-body      503
Schroedinger picture      291
Schroedinger, E.      7 296 598
Schwarz — Cauchy inequality      19 20
Segal, I.E.      390 598
Self-adjoint operators      192
Self-adjoint operators, commuting      258 259 261
Self-adjoint operators, spectral measure of      509 525
Sequence of operators      see Operators sequences
Sequence, Cauchy      26
Sequence, contracting      see Sequence monotonically
Sequence, convergence in mean      105
Sequence, convergent uniformly relative to function      498
Sequence, expanding      see Sequence monotonically
Sequence, fundamental      see also Sequence Cauchy
Sequence, fundamental in mean      104
Sequence, monotonically decreasing      63
Sequence, monotonically increasing      63 209
Sesquilinear forms      see Bilinear form
Set function      58
Set function, continuous      68
Set function, measurable      80
Set function, monotone      79
Set function, subtractive      79
Sets, additive class of      see Ring Boolean
Sets, Borel measurable      80
Sets, closed      27
Sets, Lebesgue measurable      80
Sets, measurable      65 71 74
Sets, monotone class of      63
Sets, partially ordered      203
She, C.Y.      262 598
Smithies, F.      490 495 598
Spectral decomposition of operators      242 252
Spectral family      see Spectral function
Spectral function      235
Spectral representation space of operations      315
Spectrum of operators, continuous      253 452 453
Spectrum of operators, discrete      see Spectrum of operators point
Spectrum of operators, point      49 227 253 452
Spectrum of operators, residual      452 454
Spectrum of operators, simple      315 424
Spherical wave, outgoing free      467
Spin, measurement of      9
Spin, Stern — Gerlach experiment      9
State vectors      301
States      2
Statistical operator      269 384 389
Stern — Gerlach experiment      see Spin
Stone's theorem      335
Stone, M.H.      309 598
Stummel, F.      365 390 598
Subspaces, orthogonal complements of      199
Subspaces, orthogonal sums of      199 200
Super selection rules      301 302
Sz. Nagy, B.      171 256 390 491 598
T matrix      472 see matrix
T operator      403 434 451 472
Tensor product      303
Tensor product, algebraic      141
Tensor product, antisymmetric      306
Tensor product, Hilbert      144
Tensor product, symmetric      306
Threshold      576
Time evolution      287 292
Titchmarsh, E.C      594 598 639
Tonelli's theorem      98
Trace of an operator      374
Trace of an operator, class      374
Transform, Cayley      219 223
Transform, Fourier      218
Transform, Fourier — Plancheral      219 224
Transformations of vector spaces      172 see
Transformations, antilinear      172
Transformations, bounded      178
Transformations, continuous      178
Transformations, isometric      212
Transformations, linear      172
Transformations, semilinear      seeTransformations antilinear
Transformations, unitary      212
Transition amplitude      449
Transition matrix      472
Transition operator      see T operator
Transition probability      268 449
Translation      548
Unitary equivalence      332 see
Unitary operator      212
Unitary space      see Euclidean spaces
van Winter, C      594 598
Varadarajan, V.S.      390 598
Vector basis      15
Vector spaces      11 36
Vector spaces, algebraic tensor products of      141
Vector spaces, conjugate      see Vector spaces dual
Vector spaces, dimension of      14
Vector spaces, dual      183
Vector spaces, functional on      182
Vector spaces, inner product      see Euclidean spaces
Vector spaces, isomorphism of      16
Vector subspace      16
Vectors, linearly independent      14
Vectors, normalization of      21
Vectors, orthogonal      21
Vectors, orthogonal system of      21
Vectors, orthonormalization procedure of Schmidt (or Gram — Schmidt)      22
Vectors, span of      15 36
Von Neumann's theorem      342
von Neumann, J.      56 171 258 341 390 598
Wave function      45 120
Wave operators for channel      581
Wave operators, existence of      415
Wave operators, incoming      400
Wave operators, intertwining properties of      416
Wave operators, outgoing      400
Wave packet, evanescence of      574
Wave, advanced distorted      see Wave incoming
Wave, free      470
Wave, incoming distorted      470
Wave, outgoing distorted      470
Wave, retarded distorted      see Wave outgoing
Weierstrass approximation theorem      157
Weyl relations      333
Wick, G.C      301 598
Wienholtz, E.      365 390 598
Wightmann, A.S.      301 342 596 598
Wigner, E.P.      301 598
Wilcox, C.E.      594 598
Zhislin, G.M.      594 598
Zinnes, I.I.      428 594 596 598
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