Fundamentals of the physics of solids: 3 Normal, broken-symmetry and correlated systems : 10 Tab.
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| Format: | Buch |
| Sprache: | English |
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2010
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| Beschreibung: | XXV, 746 S. graph. Darst. |
| ISBN: | 9783642045172 9783642045189 |
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| 020 | |a 9783642045172 |9 978-3-642-04517-2 | ||
| 020 | |a 9783642045189 |9 978-3-642-04518-9 | ||
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| 084 | |a UP 1000 |0 (DE-625)146338: |2 rvk | ||
| 100 | 1 | |a Sólyom, Jenő |e Verfasser |4 aut | |
| 240 | 1 | 0 | |a A modern szilárdtestfizika alapjai |
| 245 | 1 | 0 | |a Fundamentals of the physics of solids |n 3 |p Normal, broken-symmetry and correlated systems : 10 Tab. |c Jenő Sólyom |
| 264 | 1 | |a Berlin [u.a.] |b Springer |c 2010 | |
| 300 | |a XXV, 746 S. |b graph. Darst. | ||
| 336 | |b txt |2 rdacontent | ||
| 337 | |b n |2 rdamedia | ||
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Datensatz im Suchindex
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| adam_text | IMAGE 1
CONTENTS
28 ELECTRON-ELECTRON INTERACTION AND CORRELATIONS 1
28.1 MODELS OF THE INTERACTING ELECTRON SYSTEM 2
28.1.1 THE HAMILTONIAN 2
28.1.2 SECOND-QUANTIZED FORM OF THE HAMILTONIAN 4
28.1.3 THE HOMOGENEOUS ELECTRON GAS 6
28.1.4 INTERACTION BETWEEN BLOCH ELECTRONS 8
28.1.5 THE HUBBARD MODEL 10
28.2 NORMAL FERMI SYSTEMS 14
28.3 SIMPLE APPROXIMATE TREATMENTS OF THE INTERACTION 17
28.3.1 HARTREE APPROXIMATION 18
28.3.2 HARTREE APPROXIMATION AS A MEAN-FIELD THEORY 20 28.3.3 HARTREE
EQUATIONS DERIVED FROM THE VARIATIONAL PRINCIPIE 23
28.3.4 HARTREE-FOCK APPROXIMATION 24
28.3.5 HARTREE-FOCK APPROXIMATION AS A MEAN-FIELD THEORY. 26 28.3.6
QUASIPARTICLES IN THE HARTREE-FOCK APPROXIMATION.... 30 28.3.7 TOTAL
ENERGY IN THE HARTREE-FOCK APPROXIMATION . . .. 32 28.3.8 HARTREE-FOCK
THEORY OF THE UNIFORM ELECTRON GAS 33 28.3.9 HARTREE-FOCK THEORY OF THE
HUBBARD MODEL 38
28.4 SPATIAL AND TEMPORAL CORRELATIONS 39
28.4.1 THE N-PARTICLE DENSITY MATRIX 39
28.4.2 PAIR DISTRIBUTION FUNCTIONS 44
28.4.3 CORRELATIONS IN THE HOMOGENEOUS ELECTRON GAS 47 28.4.4 THE
STRUCTURE FACTOR 51
28.4.5 DYNAMICAL CORRELATIONS BETWEEN ELECTRONS 53
28.4.6 DYNAMICAL STRUCTURE FACTOR AND SCATTERING CROSS SECTION 58
28.4.7 MAGNETIC CORRELATIONS 59
BIBLIOGRAFISCHE INFORMATIONEN HTTP://D-NB.INFO/996813144
DIGITALISIERT DURCH
IMAGE 2
XII CONTENTS
29 ELECTRONIC RESPONSE TO EXTERNAI PERTURBATIONS 61
29.1 THE DIELECTRIC FUNCTION 61
29.1.1 DIELECTRIC RESPONSE OF THE ELECTRON SYSTEM 63 29.1.2
DENSITY-DENSITY RESPONSE FUNCTION 65
29.1.3 RELATIONSHIP TO THE DYNAMICAL STRUCTURE FACTOR 67 29.1.4
SELF-CONSISTENT TREATMENT OF THE INTERACTION 68 29.2 DIELECTRIC FUNCTION
OF THE UNIFORM ELECTRON GAS 71 29.2.1 THOMAS-FERMI APPROXIMATION 71
29.2.2 THE RPA 73
29.2.3 THE LINDHARD DIELECTRIC FUNCTION 75
29.2.4 ALTERNATIVE DERIVATION OF THE LINDHARD FUNCTION 77 29.2.5
EXPLICIT FORM OF THE LINDHARD DIELECTRIC FUNCTION . . .. 80 29.2.6
CORRECTIONS BEYOND THE RPA 83
29.2.7 EFFECT OF FINITE RELAXATION TIME 86
29.3 STATIE SCREENING 89
29.3.1 THOMAS-FERMI SCREENING 90
29.3.2 FRIEDEL OSCILLATIONS 92
29.4 DIELECTRIC FUNCTION OF METALS AND SEMICONDUCTORS 93 29.4.1
DIELECTRIC FUNCTION OF BLOCH ELECTRONS 94
29.4.2 DIELECTRIC CONSTANT OF SEMICONDUCTORS 95
29.5 DIELECTRIC FUNCTION IN SPECIAL CASES 97
29.5.1 DIELECTRIC FUNCTION OF THE TWO-DIMENSIONAL ELECTRON GAS 98
29.5.2 DIELECTRIC FUNCTION OF THE ONE-DIMENSIONAL ELECTRON GAS 99
29.5.3 MATERIALS WITH NESTED FERMI SURFACE 102
29.6 RESPONSE TO ELECTROMAGNETIC FIELD 104
29.6.1 INTERACTION WITH THE ELECTROMAGNETIC FIELD 104 29.6.2
CURRENT-CURRENT CORRELATIONS AND THE KUBO FORMULA . 106 29.6.3
TRANSVERSE AND LONGITUDINAL RESPONSE 110
29.6.4 DIELECTRIC TENSOR AND CONDUCTIVITY 115
29.6.5 TRANSVERSE DIELECTRIC FUNCTION OF THE ELECTRON GAS . .. 116 29.7
OPTICAL AND DC CONDUCTIVITY 117
29.7.1 OPTICAL CONDUCTIVITY 117
29.7.2 OPTICAL CONDUCTIVITY OF THE ELECTRON GAS 119 29.7.3 DC
CONDUCTIVITY 121
29.7.4 THE KUBO-GREENWOOD FORMULA 123
29.8 RESPONSE TO MAGNETIC PERTURBATIONS 125
29.8.1 STONER ENHANCEMENT OF THE SUSCEPTIBILITY 125 29.8.2 DYNAMICAL
SUSCEPTIBILITY 127
29.8.3 TRANSVERSE DYNAMICAL SUSCEPTIBILITY 133
29.8.4 RUDERMAN-KITTEL OSCILLATIONS 135
IMAGE 3
CONTENTS XIII
30 COHESIVE ENERGY OF THE ELECTRON SYSTEM 139
30.1 TOTAL ENERGY OF THE DENSE ELECTRON GAS 139
30.1.1 TOTAL ENERGY IN THE HARTREE-FOCK APPROXIMATION . . .. 139 30.1.2
THE EXCHANGE POTENTIAL 142
30.1.3 HIGHER ORDER CORRECTIONS TO THE ENERGY 144 30.1.4 RELATIONSHIP
BETWEEN ENERGY AND CORRELATION FUNCTION 148
30.1.5 CORRELATION ENERGY IN THE RPA 150
30.2 THE TOTAL ENERGY AT LOWER DENSITIES 151
30.2.1 THE LOW-DENSITY ELECTRON GAS, WIGNER CRYSTAL 152 30.2.2
PARAMETRIZATION OF THE CORRELATION ENERGY 156 30.3 THE
DENSITY-FUNCTIONAL THEORY 158
30.3.1 HOHENBERG-KOHN THEOREMS 159
30.3.2 KOHN-SHAM EQUATIONS 163
30.3.3 LOCAL-DENSITY APPROXIMATION 166
30.3.4 SPIN-POLARIZED SYSTEMS 167
30.3.5 APPLICATIONS OF THE DENSITY-FUNCTIONAL THEORY 173
31 EXCITATIONS IN THE INTERACTING ELECTRON GAS 175
31.1 ONE-PARTICLE AND ELECTRON-HOLE PAIR EXCITATIONS 176 31.1.1
ONE-PARTICLE ELEMENTARY EXCITATIONS 176
31.1.2 EFFECTIVE MASS OF QUASIPARTICLES 182
31.1.3 LIFETIME OF ELECTRON STATES 184
31.1.4 ELECTRON-HOLE PAIR EXCITATIONS 186
31.2 COLLECTIVE EXCITATIONS 191
31.2.1 DISPERSION RELATION OF PLASMONS 192
31.2.2 STUDY OF PLASMONS WITH INELASTIC SCATTERING OF ELECTRONS 194
31.2.3 TRANSVERSE EXCITATIONS IN THE ELECTRON GAS 197 31.3 BOUND
ELECTRON-HOLE PAIRS, EXCITONS 199
31.3.1 ELECTRON-HOLE PAIRS IN SEMICONDUCTORS AND INSULATORS. 199 31.3.2
WANNIER EXCITONS 200
31.3.3 FRENKEL EXCITONS 203
31.4 MAGNETIC EXCITATIONS 205
31.4.1 PARAMAGNONS IN NEARLY FERROMAGNETIC METALS 205 31.4.2 SPIN WAVES
IN MAGNETIC FIELD 207
32 FERMION LIQUIDS 211
32.1 GROUND STATE AND EXCITED STATES OF NORMAL FERMI SYSTEMS . .. 212
32.1.1 GROUND STATE OF NORMAL FERMI SYSTEMS 214 32.1.2 QUASIPARTICLES IN
NORMAL FERMI SYSTEMS 214 32.2 LANDAU S THEORY OF FERMI LIQUIDS 216
32.2.1 ENERGY OF QUASIPARTICLES AND THEIR INTERACTION 217 32.2.2
DISTRIBUTION FUNCTION OF QUASIPARTICLES 221 32.2.3 THERMODYNAMIC
PROPERTIES OF FERMI LIQUIDS 222
IMAGE 4
XIV CONTENTS
32.2.4 CREATION OF QUASIPARTICLES BY EXTERNAI PERTURBATION .. 224 32.2.5
SUSCEPTIBILITY OF FERMI LIQUIDS 226
32.2.6 EFFECTIVE MASS OF QUASIPARTICLES 229
32.2.7 STABILITY CONDITION OF FERMI LIQUIDS 233
32.2.8 3 HE AS A NORMAL FERMI LIQUID 235
32.2.9 CHARGED FERMI LIQUID IN METALS 239
32.3 TOMONAGA-LUTTINGER MODEL 242
32.3.1 LINEARIZED DISPERSION RELATION 243
32.3.2 BOSONIC ELECTRON-HOLE EXCITATIONS 246
32.3.3 BOSONIC FORM OF THE NONINTERACTING HAMILTONIAN 251 32.3.4
SPIN-CHARGE SEPARATION 254
32.3.5 INTERACTIONS IN THE TOMONAGA-LUTTINGER MODEL 257 32.3.6
EXCITATIONS IN THE INTERACTING MODEL 260
32.3.7 THERMODYNAMIC PROPERTIES AND CORRELATION FUNCTIONS 264
32.3.8 ABSENCE OF THE FERMI EDGE 269
32.4 THE HUBBARD MODEL IN ONE DIMENSION 272
32.4.1 BETHE-ANSATZ SOLUTION 273
32.4.2 GROUND STATE OF THE HUBBARD CHAIN 276
32.4.3 LOW-ENERGY EXCITATIONS 278
32.4.4 CORRELATION FUNCTIONS IN A HUBBARD CHAIN 289 32.4.5 MAPPING
BETWEEN THE HUBBARD AND TL MODELS 290 32.5 LUTTINGER LIQUIDS 292
32.5.1 LOW-ENERGY SPECTRUM OF THE XXZ CHAIN 293 32.5.2 GENERIC
PROPERTIES 300
32.5.3 SCALING THEORY OF THE ONE-DIMENSIONAL ELECTRON GAS . 302 32.5.4
EXPERIMENTAL RESULTS 306
32.5.5 LUTTINGER LIQUIDS IN HIGHER DIMENSIONS 309 32.6 ALTERNATIVES TO
LUTTINGER-LIQUID BEHAVIOR 309
32.6.1 MOTT INSULATOR 309
32.6.2 LUTHER-EMERY LIQUID 312
32.6.3 PHASE SEPARATION 313
32.7 QUANTUM HALL LIQUID 313
32.7.1 FRACTIONAL QUANTUM HALL EFFECT 313
32.7.2 LAUGHLIN STATE 315
32.7.3 QUASIPARTICLES IN THE QUANTUM HALL LIQUID 318 32.7.4 ANISOTROPIE
HALL LIQUIDS 319
33 ELECTRONIC PHASES WITH BROKEN SYMMETRY 321
33.1 FERROMAGNETIC INSTABILITY 323
33.1.1 FERROMAGNETISM IN THE HOMOGENEOUS ELECTRON GAS . .. 323 33.1.2
STONER MODEL 324
33.1.3 STONER EXCITATIONS 327
33.1.4 STONER MODEL AT FINITE TEMPERATURES 329
33.1.5 FAILURE OF THE STONER MODEL 330
IMAGE 5
CONTENTS XV
33.1.6 SPIN WAVES IN THE FERROMAGNETIC ELECTRON GAS 330 33.1.7 ROLE OF
SPIN WAVES IN THE FERROMAGNETIC ELECTRON GAS 334
33.2 ITINERANT ANTIFERROMAGNETS 335
33.2.1 SLATER S THEORY OF ANTIFERROMAGNETISM 336 33.2.2
ANTIFERROMAGNETIC EXCHANGE 339
33.3 SPIN-DENSITY WAVES 342
33.3.1 SUSCEPTIBILITY OF THE ONE-DIMENSIONAL MODEL 343 33.3.2 THE
SPIN-DENSITY-WAVE GROUND STATE 346
33.3.3 ONE-PARTICLE EXCITATION IN THE SDW STATE 348 33.3.4 THE ENERGY
GAP 352
33.3.5 COLLECTIVE EXCITATIONS 355
33.4 CHARGE-DENSITY WAVES 357
33.4.1 PEIERLS TRANSITION 357
33.4.2 THE CDW STATE 360
33.4.3 DETERMINATION OF THE GAP 362
33.4.4 COLLECTIVE EXCITATIONS 364
33.4.5 DYNAMICS OF CHARGE-DENSITY WAVES 365
33.4.6 TOPOLOGICAL EXCITATIONS 368
33.4.7 SOLITON LATTICE 373
33.4.8 ELECTRODYNAMICS OF CHARGE-DENSITY WAVES 375 33.4.9 THE ROLE OF
FLUCTUATIONS AND INTERCHAIN COUPLINGS . .. 377 33.5 DENSITY WAVES IN
QUASI-ONE-DIMENSIONAL MATERIALS 380 33.5.1 QUASI-ONE-DIMENSIONAL
MATERIALS 381
33.5.2 NONLINEAR AND OSCILLATION PHENOMENA 388
34 MICROSCOPIE THEORY OF SUPERCONDUCTIVITY 393
34.1 INSTABILITY AGAINST PAIR FORMATION 393
34.1.1 COOPER PAIRS 394
34.1.2 INSTABILITY AT FINITE TEMPERATURES 398
34.2 THE BARDEEN-COOPER-SCHRIEFFER THEORY 404
34.2.1 BCS HAMILTONIAN AND BCS GROUND STATE 404 34.2.2 VARIATIONAL
CALCULATION OF THE COHERENCE FACTORS 408 34.2.3 COHERENCE LENGTH 411
34.2.4 ENERGY OF THE SUPERCONDUCTING STATE 412
34.2.5 EXCITED STATES OF SUPERCONDUCTORS 414
34.2.6 QUASIPARTICLES IN THE SUPERCONDUCTING STATE 416 34.2.7 BCS THEORY
AT FINITE TEMPERATURES 420
34.2.8 CRITICAI TEMPERATURE AND THE GAP 425
34.3 THERMODYNAMICS AND ELECTRODYNAMICS OF SUPERCONDUCTORS . .. 426
34.3.1 THERMODYNAMIC PROPERTIES 427
34.3.2 INFINITE CONDUCTIVITY 431
34.3.3 THE MEISSNER-OCHSENFELD EFFECT 432
34.4 INHOMOGENEOUS SUPERCONDUCTORS AND RETARDATION EFFECTS 434 34.4.1
BOGOLIUBOV EQUATIONS 434
IMAGE 6
XVI CONTENTS
34.4.2 DERIVATION OF THE GINZBURG-LANDAU EQUATIONS 438 34.4.3 ELIASHBERG
EQUATIONS 441
34.5 UNCONVENTIONAL SUPERCONDUCTORS 445
34.5.1 NON-S-WAVE SUPERCONDUCTORS 445
34.5.2 HIGH-TEMPERATURE SUPERCONDUCTORS 449
34.5.3 HEAVY-FERMION SUPERCONDUCTORS 452
34.5.4 ORGANIC SUPERCONDUCTORS 455
34.5.5 COEXISTENCE OF SUPERCONDUCTIVITY AND FERROMAGNETISM 456
34.6 TUNNELING PHENOMENA 457
34.6.1 GENERAL DESCRIPTION OF TUNNELING 457
34.6.2 TUNNELING IN SIN JUNCTIONS 460
34.6.3 TUNNELING IN SIS JUNCTIONS 463
34.6.4 MICROSCOPIE CALCULATION OF THE CURRENT 465
34.6.5 GREEN-FUNCTION THEORY OF TUNNELING 470
35 STRONGLY CORRELATED SYSTEMS 473
35.1 THE MOTT METAL-INSULATOR TRANSITION 474
35.1.1 PHYSICAL PICTURE FOR THE MOTT TRANSITION 477
35.1.2 SIMPLE TREATMENT OF THE HUBBARD MODEL 480 35.1.3 THE
GUTZWILLER-BRINKMAN-RICE APPROACH 484 35.1.4 NUMERICAL RESULTS 487
35.1.5 OTHER PHASES OF THE HUBBARD MODEL 490
35.2 MAGNETIC IMPURITIES IN METALS 492
35.2.1 THE ANDERSON MODEL 493
35.2.2 FORMATION OF THE LOCALIZED MOMENT 494
35.2.3 BETTER TREATMENT OF THE ANDERSON MODEL 498 35.2.4 KONDO MODEL 501
35.2.5 PERTURBATIVE TREATMENT OF THE KONDO PROBLEM 502 35.2.6 SCALING
THEORY OF THE KONDO PROBLEM 504
35.2.7 WILSON S SOLUTION OF THE KONDO PROBLEM 510 35.2.8 LOW-TEMPERATURE
BEHAVIOR OF THE KONDO MODEL 513 35.2.9 NOZIERES S LOCAL-FERMI-LIQUID
THEORY 514 35.3 MIXED-VALENCE AND HEAVY-FERMION COMPOUNDS 517
35.3.1 MIXED-VALENCE COMPOUNDS 518
35.3.2 HEAVY-FERMION MATERIALS 519
35.3.3 PERIODIC ANDERSON MODEL 521
35.3.4 KONDO LATTICE 526
35.3.5 OPEN PROBLEMS 528
36 DISORDERED SYSTEMS 531
36.1 DISORDERED ALLOYS 532
36.1.1 AVERAGED T-MATRIX APPROXIMATION 533
36.1.2 COHERENT-POTENTIAL APPROXIMATION 536
36.2 THE ANDERSON METAL-INSULATOR TRANSITION 537
IMAGE 7
CONTENTS XVII
36.2.1 ANDERSON LOCALIZATION 538
36.2.2 CONTINUOUS OR DISCONTINUOUS TRANSITION 540 36.2.3 PHASE COHERENCE
AND INTERFERENCE OF ELECTRONS 542 36.2.4 OSCILLATION PHENOMENA DUE TO
PHASE COHERENCE 545 36.2.5 QUANTUM CORRECTIONS TO CONDUCTIVITY, WEAK
LOCALIZATION 547
36.2.6 STRONG LOCALIZATION, HOPPING CONDUCTIVITY 552 36.2.7 SCALING
THEORY OF LOCALIZATION 554
36.2.8 THE ROLE OF ELECTRON-ELECTRON INTERACTION 560 36.3 SPIN GLASSES
561
36.3.1 EXPERIMENTAL FINDINGS 562
36.3.2 MODELS OF SPIN GLASSES 565
36.3.3 QUENCHED DISORDER 566
36.3.4 FRUSTRATION 567
36.3.5 EDWARDS-ANDERSON MODEL OF SPIN GLASSES 569 36.3.6
SHERRINGTON-KIRKPATRICK MODEL 571
36.3.7 RECENT DEVELOPMENTS 573
J RESPONSE TO EXTERNAI PERTURBATIONS 577
J.L LINEAR RESPONSE THEORY 577
J.1.1 TIME-DEPENDENT RESPONSE 578
J.1.2 GENERALIZED SUSCEPTIBILITIES 580
J.1.3 KUBO FORMULA 582
J.1.4 ALTERNATIVE FORM OF THE KUBO FORMULA 584
J. 1.5 ANALY TIE PROPERTIES OF SUSCEPTIBILITIES 585
J.1.6 KRAMERS-KRONIG RELATIONS 588
J.1.7 RESPONSE FUNCTIONS AND CORRELATION FUNCTIONS 589 J.1.8
FLUCTUATION-DISSIPATION THEOREM 591
J.2 DENSITY-DENSITY RESPONSE FUNCTION 593
J.2.1 SUM RULES 594
J.2.2 EQUATION-OF-MOTION METHOD 598
J.2.3 DECOUPLING PROCEDURES 601
J.2.4 ALTERNATIVE DERIVATION 606
K GREEN FUNCTIONS OF THE MANY-BODY PROBLEM 611
K.L GREEN FUNCTIONS 611
K.L.L ONE-PARTICLE GREEN FUNCTION 612
K.1.2 PHONON PROPAGATOR 616
K.1.3 SPECTRAL REPRESENTATION 616
K. 1.4 GREEN FUNCTION AND DENSITY OF STATES 622
K.1.5 TEMPERATURE GREEN FUNCTION 624
K.1.6 RELATION BETWEEN THE RETARDED, ADVANCED, AND TEMPERATURE GREEN
FUNCTIONS 627
K.2 CALCULATING THE GREEN FUNCTIONS 628
K.2.1 EQUATION OF MOTION FOR GREEN FUNCTIONS 628
IMAGE 8
XVIII CONTENTS
K.2.2 PERTURBATION THEORY AT ZERO TEMPERATURE 635 K.2.3
FINITE-TEMPERATURE DIAGRAM TECHNIQUE 642 K.3 GREEN FUNCTIONS IN
SUPERCONDUCTIVITY 645
K.3.1 GORKOV EQUATIONS 646
K.3.2 TEMPERATURE GREEN FUNCTIONS FOR SUPERCONDUCTORS . .. 648 K.3.3
DERIVATION OF THE GINZBURG-LANDAU EQUATIONS 650
L FIELD THEORY OF LUTTINGER LIQUIDS 653
L.L FIELD THEORY OF THE HARMONIE CHAIN 653
L.2 FERMION-BOSON EQUIVALENCE 655
L.2.1 PHASE FIELD FOR SPINLESS FERMIONS 655
L.2.2 KLEIN FACTORS 663
L.2.3 BOSONIZED FORM OF THE FERMION FIELD OPERATORS 665 L.2.4 BOSON
REPRESENTATION OF THE SPIN OPERATORS 668 L.2.5 FERMIONS WITH SPIN 669
L.3 BOSON REPRESENTATION OF THE HAMILTONIAN 671
L.3.1 FREE SPINLESS FERMIONS 671
L.3.2 BOSON FORM OF THE FUELL HAMILTONIAN 673
L.3.3 BOSON FORM OF THE UMKLAPP SCATTERING 674
L.3.4 FERMIONS WITH SPIN 674
L.4 CORRELATION FUNCTIONS 676
L.4.1 NONINTERACTING SPINLESS FERMIONS 677
L.4.2 INTERACTING SPINLESS FERMIONS 679
L.4.3 FERMIONS WITH SPIN 681
M RENORMALIZATION AND SCALING IN SOLID-STATE PHYSICS 683 M.L POOR MAN S
SCALING 683
M.1.1 GENERAL CONSIDERATIONS 684
M. 1.2 SCALING THEORY OF THE ONE-DIMENSIONAL ELECTRON GAS . 686 M. 1.3
SCALING THEORY OF THE KONDO PROBLEM 692
M.2 NUMERICAL RENORMALIZATION GROUP 696
FIGURE CREDITS 705
NAME INDEX 707
SUBJECT INDEX 713
|
| any_adam_object | 1 |
| author | Sólyom, Jenő |
| author_facet | Sólyom, Jenő |
| author_role | aut |
| author_sort | Sólyom, Jenő |
| author_variant | j s js |
| building | Verbundindex |
| bvnumber | BV036053192 |
| classification_rvk | UP 1000 |
| ctrlnum | (OCoLC)633818606 (DE-599)BVBBV036053192 |
| discipline | Physik |
| format | Book |
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| id | DE-604.BV036053192 |
| illustrated | Illustrated |
| indexdate | 2024-07-09T22:10:22Z |
| institution | BVB |
| isbn | 9783642045172 9783642045189 |
| language | English |
| oai_aleph_id | oai:aleph.bib-bvb.de:BVB01-018944830 |
| oclc_num | 633818606 |
| open_access_boolean | |
| owner | DE-20 DE-19 DE-BY-UBM DE-634 DE-11 DE-188 DE-384 |
| owner_facet | DE-20 DE-19 DE-BY-UBM DE-634 DE-11 DE-188 DE-384 |
| physical | XXV, 746 S. graph. Darst. |
| publishDate | 2010 |
| publishDateSearch | 2010 |
| publishDateSort | 2010 |
| publisher | Springer |
| record_format | marc |
| spelling | Sólyom, Jenő Verfasser aut A modern szilárdtestfizika alapjai Fundamentals of the physics of solids 3 Normal, broken-symmetry and correlated systems : 10 Tab. Jenő Sólyom Berlin [u.a.] Springer 2010 XXV, 746 S. graph. Darst. txt rdacontent n rdamedia nc rdacarrier (DE-604)BV023266660 3 DNB Datenaustausch application/pdf http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=018944830&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA Inhaltsverzeichnis |
| spellingShingle | Sólyom, Jenő Fundamentals of the physics of solids |
| title | Fundamentals of the physics of solids |
| title_alt | A modern szilárdtestfizika alapjai |
| title_auth | Fundamentals of the physics of solids |
| title_exact_search | Fundamentals of the physics of solids |
| title_full | Fundamentals of the physics of solids 3 Normal, broken-symmetry and correlated systems : 10 Tab. Jenő Sólyom |
| title_fullStr | Fundamentals of the physics of solids 3 Normal, broken-symmetry and correlated systems : 10 Tab. Jenő Sólyom |
| title_full_unstemmed | Fundamentals of the physics of solids 3 Normal, broken-symmetry and correlated systems : 10 Tab. Jenő Sólyom |
| title_short | Fundamentals of the physics of solids |
| title_sort | fundamentals of the physics of solids normal broken symmetry and correlated systems 10 tab |
| url | http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=018944830&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA |
| volume_link | (DE-604)BV023266660 |
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