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Sexl R., Urbantke H.K. — Relativity, Groups, Particles. Special Relativity and Relativistic Symmetry in Field and Particle Physics
Sexl R., Urbantke H.K. — Relativity, Groups, Particles. Special Relativity and Relativistic Symmetry in Field and Particle Physics



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Название: Relativity, Groups, Particles. Special Relativity and Relativistic Symmetry in Field and Particle Physics

Авторы: Sexl R., Urbantke H.K.

Аннотация:

This textbook attempts to bridge the gap that exists between the two levels on which relativistic symmetry is usually presented - the level of introductory courses on mechanics and electrodynamics and the level of application in high energy physics and quantum field theory: in both cases, too many other topics are more important and hardly leave time for a deepening of the idea of relativistic symmetry. So after explaining the postulates that lead to the Lorentz transformation and after going through the main points special relativity has to make in classical mechanics and electrodynamics, the authors gradually lead the reader up to a more abstract point of view on relativistic symmetry - always illustrating it by physical examples - until finally motivating and developing Wigner's classification of the unitary irreducible representations of the inhomogeneous Lorentz group. Numerous historical and mathematical asides contribute to conceptual clarification.


Язык: en

Рубрика: Физика/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 2000

Количество страниц: 400

Добавлена в каталог: 16.02.2014

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Jensen      157
Joos      229
Juettner      335
K-loop      142
Kamerlingh-Onnes      351
Karzel      142
Katz      334 335
Kaufmann      126 127
Keating      37
Kelvin      119
Kikkawa      142
Killing equation      121 367
Killing — Cartan tensor      181
Kinematics      68
kinetic energy      66
Klein — Gordon equation      262 362
Klein, O.      303
Kracklauer      86
Krammer      142
Krausz      26
Kreuzer      142
Kronecker product of matrices      150
Kronecker product of representations      154
Kronecker symbol, generalized      95
Kuenzle      86
Kuusk      141
Lagrangian density      318
Landauer      25
Landsberg      334
Langbein      303
Larmor      14
Laue identities      133
Lee      317 368
Left translations      199
Lepton density      333
Lever      277 315
Levi-Civita      27
Lie algebra      175
Lie algebra of a Lie group      181
Lie algebra of Lorentz group      230
Lie algebra of Poincare group      278
Lie algebra of rotation group      175
Lie differential      324
Lie group      136
Lifting a ray representation      225 275
Light cone      22
Lightlike      54
Lightlike rotation      146 253 295
Line element, invariant      10
linear polarization      298
Little group      288
Local time      14
Longitudinal mass      126
Loop      141
loop property      141
Lorentz      13 128
Lorentz boost      9 140
Lorentz contraction      28
Lorentz force      91
Lorentz group      51
Lorentz transformation      9
Lorentz transformation, active and passive      58 145
Lorentz transformation, Cartan decomposition      12 146
Lorentz transformation, geometric representation      19
Lorentz transformation, infinitesimal      230 325
Lorentz transformation, intrinsic classification      146 253
Lorentz transformation, intrinsic decomposition      146 253
Lorentz — FitzGerald contraction      28
Lorenz condition      88
Majorana      245
Majorana representation      359
Majorana spinors      268 359
Mansouri      45
march      80
Mass defect      77
Mass shell      64
Mass square      281
Massless particles      70 294
Mathur      42
Matrix representation      149
Maxwell      119
Maxwell equations      262
Maxwell stress tensor      116 251
McCrea      35
McDermott      59
McFarlane      41
McGill      31
McNally      35
Metric tensor      50 98
Michel      277
Michelson      13 47
Mignani      27
Miller      46
Minkowski      10 119
Minkowski geometry      56
Minkowski space      53
Minkowski vector space      54
Mixed tensor      93
Momentum density      324
Momentum of electromagnetic field      116
Monoid      141
Morley      46
Moses      303
Mugnai      26
Multiplicity      166
Multiplicity free      165
Multiplier representation      224 266
Multiply connected      197
Nachtmann      217 303 306
Ne'eman      241
Nesterov      141
Newcomb      47
Niederer      300
Nimtz      25
Nodvik      132
Noether theorem      321
Nondegeneracy      185
Nonideal fluids      334
Nonlinear realization      272
Null flag      252
Null rotation      146 253 295
Null vectors      54
O'Raifeartaigh      300
Operator ray      225 273
Orbital angular momentum      207 214 282
Oriented volume      96
Orthochorous Lorentz group      144
Orthochronous Lorentz group      143
Orthogonal complement      184
Orthogonal direct sum      184
Orthogonal group O(3)      218
Orthogonal projections      184
Orthogonal subspace      184
Orthonormal basis      57
Ott      334
Pair annihilation      75
Parallel Projections      184
Parity      220
Parity operation      219
Particle number operator      364
Past light cone      55
Past, chronological and causal      23
Past-oriented = past-directed      55
Patera      145
Pauli      191 264 269
Pauli matrices      191
Pauli — Lubanski vector      280 327
Penrose      29 57 75 245
Peres      27
Peter — Weyl theorem      211
Pflugfelder      141
Phase space      68
Phase space factor      78 79
phase velocity      25 60
photons      70
Pirani      27
Planck      334
Poincare      13 14 47
Poincare group      51
Poincare group, Lie algebra of      278
Poincare transformation      9 50
Poincare transformation, infinitesimal      278
Point particle      125
Polar vector      4 220
Poynting      119
Poynting vector      114 116 251
Pre-acceleration      131
Price, B.      111
Price, P.      106
Principal null directions      252
Principal spinors      245
Principle of relativity      4
Proca equations      285
Projection operators      161
Projections, complementary      161
Projective representation      225 272
Proper Lorentz group      143
Proper Lorentz transformations      98
Proper tensors      220
Proper time      32
Pseudo-Euclidean metric      52
Pseudo-Euclidean structure      186
Pseudo-unitary structure      186
Pseudoscalars      99
Pseudotensor      99 220 257
Pursey      303
Quasi-group      141
Quaternion units      191
Quaternions      198
Quotient theorem      94
Radiation field      112
Radiation reaction      128
Raghunathan      226
Rainich identity      254
Rarita — Schwinger formalism      313
Rauch      316
Ray representations      225 274
Ray representations of the Poincare group      284
Real form of (=real structure in), a complex Lie algebra      233
Real irreducible representations      168
Realification of complex Lie algebras      234
Recami      27
Reciprocity of velocities      5 7 39
Reduced spinors      257 265
Reducible representation      155 159
Reduction of reducible representations      191
Regular representation      211
Relativistic center of mass      326
Relativity, Einsteinian      9
Relativity, galilean      7 10
Representation      149
Representation property      149
Representation ring      154
Representation space      149
Representation, contragredient      149
Rest energy      66
Rest system, instantaneous      32
Restricted Lorentz group      143
Retarded position      29
Reversal of motion      59
Reversal of space      59 145 255 274
Reversal of time      59 145 255 274
Reversals      59 145 255 274 313
Right invariant integral      185
Right translations      199
Rigid bodies      25
Robertson      17
Rodrigues      27
Rosenfeld      329
Rotation      4 171
Rotation group SO(3, R)      145
Rotation group SO(4)      199
Rotation vector      2 4 171
Rotation, infinitesimal      173
Rothe      1
Rowe      32
Ruffini      27
Ruggieri      26
Rumpf      362
Runaway solutions      131
Sabinin      142
Sanders      32
Scalar fields      61 303
Scalar product      54 183 185
Scalar volume element      105
Schiffer      72
Schmidle      303
Schmidt      27
Schott term      130
Schur's Lemma, part I      160
Schur's Lemma, part II      160
Schwartz, H.M.      14
Schwartz, J.L.      114
Schwinger      106
Sciama      74
Self-energy      122
Selfdual      101 164 248 284 294
Semidirect sum of Lie algebras      338
Semigroup      141
Semisimple      181
Semispinors      257 265
Semiunitary      273
Sesquilinear concomitants of spinors      271
Sesquilinear forms for spinors      267
Sesquilinearity      185
Sexl      45 303
Shaw      277 315
Signals      24
Silberstein      43
Simple group      141 146
Simplicity of the Lorentz group      146
Sixtor      155
Skljarenko      136
Smoot      334
Soldering map      251
Sommerfeld      13 26 43
Space reversal      59 143 145 219 255 264 274 298 316
Space, absolute      4
Space-pseudotensor      257
Space-time diagrams      2
Space-time reversal      144
Space-time, absolute      10 53
Spacelike      54
Spacelike rotation      145 253
Specific inner energy      333
Spherical components      215
Spherical harmonics      208
Spherical harmonics, vectorial      215
Spin      214 264 282 326
Spin tensor      327
Spin vector      327
Spin weight      218
Spin-weighted functions      218
Spinor fields      262 310
Spinor representation of the rotation group      191
Spinor representations of the Lorentz group      232
Spinors of Lorentz group      242
Spinors of rotation group      201
Spinors, nomenclature      265
Spinors, relation to lightlike vectors      252
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