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Fetter A.L., Walecka J.D. — Quantum theory of many-particle systems
Fetter A.L., Walecka J.D. — Quantum theory of many-particle systems



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Íàçâàíèå: Quantum theory of many-particle systems

Àâòîðû: Fetter A.L., Walecka J.D.

Àííîòàöèÿ:

"Singlemindedly devoted to its job of educating potential many-particle theorists ... deserves to become the standard text in the field."


ßçûê: en

Ðóáðèêà: Ôèçèêà/

Ñòàòóñ ïðåäìåòíîãî óêàçàòåëÿ: Ãîòîâ óêàçàòåëü ñ íîìåðàìè ñòðàíèö

ed2k: ed2k stats

Ãîä èçäàíèÿ: 1971

Êîëè÷åñòâî ñòðàíèö: 615

Äîáàâëåíà â êàòàëîã: 22.12.2013

Îïåðàöèè: Ïîëîæèòü íà ïîëêó | Ñêîïèðîâàòü ññûëêó äëÿ ôîðóìà | Ñêîïèðîâàòü ID
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Ïðåäìåòíûé óêàçàòåëü
Fermi momentum      26
Fermi motion      193
Fermi sea      28 71
Fermi surface      179—180 306 334
Fermi velocity      185
Fermi wavenumber      27 46
Fermi's "Golden Rule,"      189
Fermi-gas, model for nuclear matter      352—357
fermions      15—19
ferromagnetism      32p
Feynman diagrams      96 378 399—401 559—562
Feynman diagrams at finite temperature      241—250
Feynman diagrams in coordinate space      92—100
Feynman diagrams in momentum space      100—105
Feynman rules at finite temperature      242—243 244—248
Feynman rules for bosons      208—210 223p
Feynman rules for electron—phonon system      399—401
Feynman rules for fermions      97—99 102—103
Feynman — Dyson perturbation theory      112—113 115 399—406
Field operators      19 65 71
Field operators for bosons      200
Field operators, commutation relations of      19
Field operators, creation part      86
Field operators, destruction part      86
Field operators, equation of motion for      68 230
Finite-temperature formalism, T=0 limit      288—289 293 296 308p
First quantization, relation to second quantization      15
First sound      184 481
Fission      351
Fluctuations      200 337p 527—528
Flux quantization      415—416 425 435—436
Flux quantum      416 435
Fluxoid      423—425 474p
Forward scattering      133
Free energy, Gibbs      34
Free energy, Gibbs, of magnetic systems      418
Free energy, Gibbs, of superconductor      432
Free energy, Helmholtz      34
Free energy, Helmholtz, of classical electron gas      280
Free energy, Helmholtz, of magnetic systems      418
Free energy, Helmholtz, of noninteracting phonons      393
Free energy, Helmholtz, of quasiparticles in He II      485
Free energy, Helmholtz, of superconductor      431 451 453 474p
Free surface in rotating He II      483
Frequency sums      248—250 263 281
Friedel oscillations      179
Galitskii's equations      139—146 358 370 373 376 567
Galitskii's equations and Bethe — Goldstone equations      377—383
Gamma function      579—580
gap equation      331 492
Gap equation in nuclear matter      383—385
Gap equation, infinite nuclei      531 535
Gap equation, normal solutions      332 531
Gap equation, superconducting solutions      333 446—449 415p
Gap function      443 466—474 489
Gapless superconductors      417n 460n
Gauge invariance      444 454
Gell — Mann and Low theorem      61—64 113 208n
Giant dipole resonance      552
Ginzburg — Landau parameter      435 472
Ginzburg — Landau theory      430—439 474
Ginzburg — Landau theory in one dimension      437
Ginzburg — Landau theory, boundary conditions      432
Ginzburg — Landau theory, coherence length      433 472
Ginzburg — Landau theory, determination of parameters      471—472
Ginzburg — Landau theory, field equations      432 496n
Ginzburg — Landau theory, flux quantization      435—436
Ginzburg — Landau theory, microscopic derivation of      466—474
Ginzburg — Landau theory, penetration length      434 472 475p
Ginzburg — Landau theory, supercurrent      432
Ginzburg — Landau theory, surface energy      436—438
Ginzburg — Landau theory, wave function      471
Goldstone diagrams      112 118p 354 376 381
Goldstone's theorem      111—116 387p
Gorkov equations      444 466
grand canonical ensemble      33 228
Grand canonical hamiltonian      228 256
Grand partition function      36 228 308p
Green's functions at zero temperature      64—65 205 213 228 292 400
Green's functions at zero temperature as zero-temperature limit of real-time Green's function      293 296 308p
Green's functions at zero temperature at equal times      94
Green's functions at zero temperature at finite temperature      see "Temperature Green's functions"
Green's functions at zero temperature for electron-phonon system      399—406
Green's functions at zero temperature for ideal Fermi gas      70—72
Green's functions at zero temperature for interacting Fermi gas      145
Green's functions at zero temperature for phonons      400 402—404 410p 411p
Green's functions at zero temperature, advanced      77
Green's functions at zero temperature, analytic properties      76—79
Green's functions at zero temperature, asymptotic behavior      79 297
Green's functions at zero temperature, bosons      203 215
Green's functions at zero temperature, bosons, anomalous      213
Green's functions at zero temperature, bosons, hard-sphere Bose gas      220
Green's functions at zero temperature, bosons, ideal Bose gas      208
Green's functions at zero temperature, bosons, matrix Green's function      213—214 501p
Green's functions at zero temperature, diagrammatic analysis in perturbation theory      92—111
Green's functions at zero temperature, equation of motion      117p 411p
Green's functions at zero temperature, Feynman rules for, in coordinate space      97—99
Green's functions at zero temperature, Feynman rules for, in momentum space      102—103
Green's functions at zero temperature, frequency dependence of      75
Green's functions at zero temperature, Hartree — Fock approximation      124
Green's functions at zero temperature, in interaction picture      85
Green's functions at zero temperature, matrix structure      75—76
Green's functions at zero temperature, perturbation theory for      83—85 96
Green's functions at zero temperature, physical interpretation      79—82
Green's functions at zero temperature, real-time, at finite temperature      see "Realtime Green's functions"
Green's functions at zero temperature, relation to observables      66—70
Green's functions at zero temperature, retarded      77
Gross — Pitaevskii equation      496
Ground state in quantum-field theory      61
Ground-state energy and Green's functions      68
Ground-state energy and proper self-energy      109
Ground-state energy and thermodynamic potential      289
Ground-state energy for bosons      31p 201 207 318
Ground-state energy for bosons, hard-sphere bose gas      221—222
Ground-state energy of electron gas      25—26 32p 151—154 281—289
Ground-state energy of hard-sphere Fermi gas      132 135 148—149 319 373—374 387p
Ground-state energy of ideal Fermi gas      27 46
Ground-state energy of nuclear matter      353—355 366—377
Ground-state energy shift of      70 109 111
Ground-state energy superconducting and normal states      335
Ground-state energy time-independent perturbation theory      31n 112 118p
Ground-state energy, electron-phonon system      399 411p
Ground-state energy, Hartree — Fock approximation      126
Group velocity      183
Hamiltonian, first-quantized      4
Hamiltonian, first-quantized, models for physical systems, bosons      200 315
Hamiltonian, first-quantized, models for physical systems, electron gas      21—25
Hamiltonian, first-quantized, models for physical systems, electron-phonon      333 391—393 396—398
Hamiltonian, first-quantized, models for physical systems, pairing force, in finite nuclei      523
Hamiltonian, first-quantized, models for physical systems, superconductors      439—441
Hamiltonian, second-quantized      15 18
Hard-sphere Bose gas      218—223 317—319 480—481
Hard-sphere Bose gas, chemical potential      220 221—222
Hard-sphere Bose gas, depletion      221 317
Hard-sphere Bose gas, Green's function      220
Hard-sphere Bose gas, ground-state energy      221—222 318—319
Hard-sphere Bose gas, other physical properties      222
Hard-sphere Bose gas, proper self-energies      219
Hard-sphere Fermi gas, chemical potential      147
Hard-sphere Fermi gas, effective mass      148 169p 370—371
Hard-sphere Fermi gas, effective two-body interaction      136—137
Hard-sphere Fermi gas, effective two-body wave function      137—139
Hard-sphere Fermi gas, ground-state energy      135 148—149 169p 319 373—374 387ð 480
Hard-sphere Fermi gas, heat capacity      148
Hard-sphere Fermi gas, proper self-energy      136 142—146 168p
Hard-sphere Fermi gas, single-particle excitations      146—148
Hard-sphere Fermi gas, zero sound      195p 196p
harmonic oscillator      12 393 509—511 569—571
Hartree equations      127 490
Hartree — Fock potential      355—357 511 568
Hartree — Fock theory      121—127 167p 168p 399 475p 504—508 575
Hartree — Fock theory at finite temperature      255—259 262—267 308p 475p
Hartree — Fock theory of finite nuclei      575
Hartree — Fock theory, equations      126—127 257—258 507
Hartree — Fock theory, equations, solution for uniform medium      127 258—259
Hartree — Fock theory, for bosons      259—261
Hartree — Fock theory, Green's functions      124 168p 257 308p 440—441 475p
Hartree — Fock theory, ground-state properties      126—127 332
Hartree — Fock theory, proper self-energy      121—122 125 255—258
Hartree — Fock theory, relation to BCS theory      439—441
Hartree — Fock theory, self-consistency      121—122 127 258—259 265
Hartree — Fock theory, single-particle energy      127 258 330 507 510 513 539 556
Hartree — Fock wave functions      352—353 503 508—511 541 558—559 567
He II      44 481—488
He II, critical velocity      482 488
He II, entropy      486
He II, heat capacity      44 484 486
He II, phase transition of      44 481
He II, quantized vortices      482—484 488
He II, quasiparticle model      484—488
He II, quasiparticle model, phonons      484—488
He II, quasiparticle model, rotons      484—488
He II, surface tension      498
He II, two-fluid model      481
Heat capacity of electron gas      269 289—290p
Heat capacity of hard-sphere Fermi gas      148
Heat capacity of He II      44 484 486
Heat capacity of ideal Bose gas      42 43
Heat capacity of ideal Fermi gas      48
Heat capacity of imperfect Fermi gas      261—267
Heat capacity of metals, Hartree — Fock approximation      269 289p
Heat capacity of metals, normal state      295n
Heat capacity of metals, superconducting state      320 416 420 451—454
Heat capacity, Debye theory of solids      393—395
Heisenberg picture      58—59 73 173 189
Heisenberg picture for bosons      204
Heisenberg picture, ground state      65 558
Heisenberg picture, modified, for finite temperatures      228 234
Heisenberg picture, operators      65 115 213 292
Heisenberg picture, relation to interaction picture      83—85
High-energy nucleon-nucleus scattering      566
Hole-hole scattering      149—150 381
Holes      70—71 504—508 514 520 524 538—543 558—566
Homogeneous (uniform) system      69 190 214 292 321
Hugenholtz — Pines relation      216 220 222 223p
Hydrostatic equilibrium      50p 177 195p 386p
Ideal Bose gas, chemical potential      39—41 43
Ideal Bose gas, critical temperature      40
Ideal Bose gas, equation of state      39 42
Ideal Bose gas, Green's function      208
Ideal Bose gas, heat capacity      42 43
Ideal Bose gas, number density      39
Ideal Bose gas, occupation number      37
Ideal Bose gas, phase transition      44
Ideal Bose gas, statistical mechanics      37—44
Ideal Bose gas, superfluidity      493
Ideal Bose gas, temperature Green's function      232—234 245—246 501p
Ideal Bose gas, thermodynamic potential      37 38
Ideal Bose gas, two-dimensional      49p
Ideal Fermi gas, chemical potential      45 48 75 284—285
Ideal Fermi gas, density      26—27 45—47 352
Ideal Fermi gas, entropy      48 266—267
Ideal Fermi gas, equation of state      45 46 47—48
Ideal Fermi gas, Fermi energy      46
Ideal Fermi gas, ground-state energy      26 46
Ideal Fermi gas, heat capacity      48 266—267
Ideal Fermi gas, occupation number      38
Ideal Fermi gas, paramagnetic susceptibility      49p 254p 309p
Ideal Fermi gas, statistical mechanics      45—49
Ideal Fermi gas, temperature Green's function      232—234 245—246
Ideal Fermi gas, thermodynamic potential      38 278 285
Ideal Fermi gas, two-particle correlations      192
Imaginary-time operator      228
Imperfect Bose gas      see "Hard-sphere Bose gas" "Interacting
Imperfect Fermi gas      see "Hard-sphere Fermi gas" "Interacting
Impulsive perturbation      180 184 307
Independent-pair approximation      357—377 480
Independent-pair approximation, ground-state energy      368
Independent-pair approximation, justification      376
Independent-pair approximation, self-consistency      368
Independent-pair approximation, single-particle potential      368
Independent-particle model of the nucleus      352—357 366
Independent-particle model of the nucleus, justification      376
Integral kernel for superconductor      456 458
Integral kernel for superconductor in Pippard limit      463
Integrals, definite      579—581
Intensive variables      35
Interacting Bose gas      215—218 219 314—319
Interacting Bose gas near $T_c$      259—261 493 see
Interacting Bose gas, chemical potential      216 336p
Interacting Bose gas, depletion      218 317
Interacting Bose gas, excitation spectrum      217 218 317
Interacting Bose gas, ground-state energy      318 336p
Interacting Bose gas, moving condensate      223p 336p 501p
Interacting Bose gas, proper self-energies      215
Interacting Bose gas, sound velocity      217 317
Interacting Bose gas, superfluidity      493
Interacting Fermi gas      128—150 261—267 326—336
Interacting Fermi gas, distribution function      333—334
Interacting Fermi gas, effective mass      167p 266
Interacting Fermi gas, entropy      265—266
Interacting Fermi gas, ground-state energy      27 118p 168p 319
Interacting Fermi gas, heat capacity      261—267
Interacting Fermi gas, magnetization      32p 169p 310p
Interacting Fermi gas, proper polarization      169p 196p
Interacting Fermi gas, zero sound      183—187 196p see
Interaction picture      54—58
Interaction picture for bosons      207—208
Interaction picture for finite temperature      234—236
Internal energy      34 247 251
Internal energy and temperature Green's function      230 247 252
Internal energy of ideal quantum gas      39 46 49p
Internal energy, Hartree — Fock, at finite temperature      258
Interparticle spacing      25 27 349 366 389 394 397
Irreducible diagram      403—405
Irreducible tensor operator      505 508 543 586
Irrotational flow      425 481
Isotope effect      320 417 448 476p
Isotopic spin      353 508 546
Josephson effect      435n
kinetic energy      4 23 67 205 229
Kohn effect      411p
Kronecker delta      23
Ladder diagrams      131—139 358 378—379 567
Lagrange multiplier      203 486n 500p
Laguerre polynomials      509
Lambda point      481
Landau critical velocity      488 493
Landau damping      308
Landau diamagnetism      462 477p
Landau's Fermi liquid theory      187
Landau's quasiparticle model      484—488
Legendre polynomials      516
Legendre transformation      34 336p
Lehmann representation for bosons      214—215
Lehmann representation for correlation functions      299 300—301 456
Lehmann representation for Green's functions at zero temperature      66 72—79 107
Lehmann representation for polarization propagator      117p 174 300—301 559
Lehmann representation for real-time Green's function      293—294
Lehmann representation for temperature Green's function      297
Lifetime of excitations      81—82 119p 146—147 291 308 309p 310p
Linear response      172—175
Linear response at finite temperature      298—303
Linear response of charged Bose gas      501p
Linear response of electron gas      175—183 303—308
Linear response of superconductor      454—466
Linear response to weak magnetic field      309p 454—466 477p
Linear response, electron scattering      188—194
Linear response, infinite nuclei      566 577p
Linear response, neutron scattering      196—197p
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