Exotic Kondo effects in metals: magnetic ions in a crystalline electric field and tunnelling centres
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| Main Authors: | , |
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| Format: | Book |
| Language: | English |
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London [u.a.]
Taylor & Francis
1999
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| Subjects: | |
| Online Access: | Inhaltsverzeichnis |
| Item Description: | Hier auch spätere, unveränderte Nachdrucke |
| Physical Description: | IX, 349 S. graph. Darst |
| ISBN: | 0748408894 |
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MARC
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| 100 | 1 | |a Cox, D. L. |e Verfasser |4 aut | |
| 245 | 1 | 0 | |a Exotic Kondo effects in metals |b magnetic ions in a crystalline electric field and tunnelling centres |c by D. L. Cox and A. Zawadowski |
| 264 | 1 | |a London [u.a.] |b Taylor & Francis |c 1999 | |
| 300 | |a IX, 349 S. |b graph. Darst | ||
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| 338 | |b nc |2 rdacarrier | ||
| 500 | |a Hier auch spätere, unveränderte Nachdrucke | ||
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| 650 | 4 | |a Metals |x Magnetic properties | |
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| 700 | 1 | |a Zawadowski, Alfred |e Verfasser |4 aut | |
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| _version_ | 1804127437646200832 |
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| adam_text | EXOTIC KONDO EFFECTS IN METALS: MAGNETIC IONS IN A CRYSTALLINE ELECTRIC
FIELD AND TUNNELLING CENTRES BY D. L. COXFL AND A. ZAWADOWSKI§|
FDEPARTMENT OF PHYSICS, THE OHIO STATE UNIVERSITY, COLUMBUS, OHIO 43210,
USA ^DEPARTMENT OF PHYSICS, UNIVERSITY OF CALIFORNIA, DAVIS, CALIFORNIA
95616, USA §INSTITUTE OF PHYSICS AND RESEARCH GROUP OF HUNGARIAN ACADEMY
OF SCIENCES, TECHNICAL UNIVERSITY OF BUDAPEST, BUDAFOKI UT 8, HI521,
BUDAPEST, HUNGARY AND |RESEARCH INSTITUTE FOR SOLID STATE PHYSICS,
HUNGARIAN ACADEMY OF SCIENCES, *** 49, H-1525, BUDAPEST, HUNGARY ODED
CONTENTS PAGE 1. INTRODUCTION 1 2. MODEL HAMILTONIANS 10 2.1. TWO-LEVEL
SYSTEM KONDO MODEL AND RELATED HAMILTONIANS 10 2.1.1. TWO-LEVEL SYSTEM
KONDO MODEL; PHYSICAL DISCUSSION 10 2.1.2. HAMILTONIAN FOR A TWO-LEVEL
SYSTEM 13 2.1.2.1. NON-INTERACTING HAMILTONIAN 13 2.1.2.2. COUPLING TO
ELECTRONS 14 2.1.2.3. ANGULAR MOMENTUM REPRESENTATION OF #I NT 19 2.1.3.
RELATED LATTICE MODELS WITH KONDO ANALOGIES 21 2.1.3.1. LATTICE
GENERALIZATION OF A TWO-LEVEL SYSTEM WITH ASSISTED HOPPING 21 2.1.3.2.
OCCUPATION-DEPENDENT HYBRIDIZATION BETWEEN HEAVY AND LIGHT ELECTRONS 22
2.1.3.3. ELECTRIC DIPOLE KONDO MODEL 24 2.2. EXOTIC KONDO MODELS FOR
RARE-EARTH AND ACTINIDE IMPURITIES 24 2.2.1. QUADRUPOLAR KONDO MODEL FOR
THE U 4+ ION IN CUBIC SYMMETRY 24 2.2.1.1. PHYSICAL DISCUSSION AND
CONTEXT 24 2.2.1.2. COUPLING TO CONDUCTION ELECTRONS 31 2.2.2.
TWO-CHANNEL MAGNETIC KONDO EFFECT FOR THE CE 3+ IMPURITY 38 2.2.2.1.
PHYSICAL DISCUSSION AND CONTEXT 38 2.2.2.2. COUPLINGS TO CONDUCTION
ELECTRONS 39 2.2.3. EXCITED CRYSTAL-FIELD STATES 44 2.2.4. GROUP THEORY
OF TWO-CHANNEL KONDO MODELS FOR CE AND U IMPURITIES 45 2.2.5. ADDITIONAL
IONS WHICH MAY DISPLAY TWO-CHANNEL KONDO EFFECTS 54 2.3. MODELS WITH
ARBITRARY JVI, 7V C AND M 55 2.3.1. SU(N C = 2) SU{M),NI N C MODELS
55 2.3.2. SU(N C = NI= N)) SU(M) MODELS 55 2.3.3. SU(MIN(NI,N C
))SU(M) MODELS 55 3. SCALING THEORY OF KONDO MODELS 56 3.1. OVERVIEW OF
THE PHYSICS AND INTERRELATEDNESS OF METHODS 56 3.1.1. CONCEPTS AND
TERMINOLOGY OF SCALING AND RENORMAHZATION GROUP THEORY 56 3.1.1.1.
EQUIVALENCE OF SPACE AND TIME IN KONDO MODELS 56 3.1.1.2. APPEARANCE OF
LOGARITHMS IN PERTRUBATION THEORY 56 3.1.1.3. FIXED-POINT TAXONOMY 57
3.1.1.4. STABILITY OF FIXED POINTS 58 3.1.1.5. UNIVERSALITY 58 3.1.2.
ILLUSTRATIVE EXAMPLE: TWO-CHANNEL MODEL IN APPLIED SPIN AND CHANNEL
FIELDS 58 3.1.2.1. ZERO-FIELD CASE 58 3.1.2.2. APPLIED SPIN FIELD 59
3.1.2.3. APPLIED CHANNEL FIELD 61 3.2. FORMAL DEVELOPMENT OF SCALING
THEORY 62 3.2.1. ORGANIZATION OF PERTURBATION EXPANSION IN LOGARITHMS;
METHODS OF RESUMMATION 62 3.2.2. MULTIPLICATIVE RENORMAHZATION GROUP 66
3.3. SCALING IN LEADING LOGARITHMIC ORDER 69 3.3.1. PSEUDO-PARTICLE
METHOD 69 3.3.2. LEADING-ORDER SCALING IN THE TWO-LEVEL SYSTEM MODEL 71
3.3.3. LEADING-ORDER SCALING FOR MODEL U 4+ AND CE 3+ IONS 78 3.3.3.1.
LEADING-ORDER KONDO SCALE 79 3.3.3.2. FLOW TO TWO-DIMENSIONAL SUBSPACE
FOR U 4+ ION IN CUBIC SYMMETRY 79 VI CONTENTS 3.3.3.3. EFFECT OF EXCITED
CRYSTALLINE ELECTRIC FIELD LEVELS 81 3.3.3.4. LEADING-ORDER SCALING FOR
A CE 3+ ION WITH CHANNEL-SPIN-SPIN COUPLING INCLUDED 82 3.4.
NEXT-LEADING-ORDER SCALING 83 3.4.1. NEXT-LEADING-ORDER SCALING FOR THE
TWO-LEVEL SYSTEM MODEL 83 3.4.1.1. OVERVIEW 83 3.4.1.2. ZT = 0CASE
84 3.4.1.3. ZL VOCASE 86 3.4.1.4. ANALYSIS OF THE FIXED POINT 87
3.4.1.5. LINEARIZED STABILITY ANALYSIS OF THE FIXED POINT 88 3.4.1.6.
NUMERICAL INTEGRATION OF SCALING EQUATIONS 90 3.4.1.7. DIMENSIONALITY OF
THE FIXED-POINT HAMILTONIAN 91 3.4.2. TWO-LEVEL SYSTEM MODEL INCLUDING
EXCITED ATOM STATES 92 3.4.3. FORMATION OF THE TWO-LEVEL SYSTEM DOUBLE
WELL: THE EINSTEIN PHONON MODEL 96 3.4.4. NEXT-LEADING-ORDER SCALING FOR
MODEL U 4+ AND CE 3+ IONS 97 3.4.4.1. KONDO SCALE IN THE U 4+ CASE 97
3.4.4.2. STABILITY ANALYSIS FOR U 4+ IONS 97 3.4.4.3. NEXT-LEADING-ORDER
ANALYSIS FOR CE 3+ IONS 98 3.4.4.4. NEXT-LEADING-ORDER ANALYSIS FOR CE
3+ ION WITH CHANNEL-SPIN-SPIN COUPLING INCLUDED 100 3.4.5. PHYSICAL
PROPERTIES IN THE 1/M EXPANSION 101 3.4.6. NEXT-LEADNG LOGARITHM RESULTS
IN THE SU(N) SU(M) COQBLIN-SCHRIEFFER MODEL 103 3.5. PATH INTEGRAL
APPROACH TO THE TWO-LEVEL SYSTEM PROBLEM 104 4. NUMERICAL
RENORMALIZATION GROUP APPROACH 114 4.1. LOGARITHMIC DISCRETIZATION,
HAMILTONIAN AND RENORMALIZATION GROUP TRANSFORMATION 114 4.1.1.
LOGARITHMIC DISCRETIZATION OF THE HAMILTONIAN 114 4.1.2. RENORMALIZATION
GROUP TRANSFORMATION 115 4.1.3. USE OF SYMMETRY TO REDUCE THE BASIS SIZE
117 4.2. OVERVIEW OF RESULTS FROM NUMERICAL RENORMALIZATION GROUP
STUDIES 118 4.2.1. CONCEPTS AND REFERENCE POINTS 118 4.2.2. ISOTROPIC
NON-TRIVIAL FIXED POINT 120 4.2.3. STABILITY OF NON-TRIVIAL FIXED POINT
AGAINST EXCHANGE ANISOTROPY 122 4.2.4. INSTABILITY OF NON-TRIVIAL FIXED
POINT AGAINST APPLICATION OF A CHANNEL FIELD 123 4.2.5. APPLICATION OF A
LOCAL SPIN FIELD 124 4.2.6. SHELL MODEL 126 5. NON-CROSSING
APPROXIMATION 128 5.1. SU(M) SU(N) MODEL: THE NON-CROSSING
APPROXIMATION AS A LARGE- N LIMIT 129 5.1.1. DIFFERENTIAL FORM OF THE
NON-CROSSING APPROXIMATION EQUATIONS AT T = 0 133 5.1.2. SCALING
DIMENSIONS 136 5.1.3. PHYSICAL PROPERTIES AT T = 0 137 5.1.3.1.
ONE-ELECTRON SPECTRAL FUNCTION 137 5.1.3.2. LOCAL SPIN AND CHANNEL
SUSCEPTIBILITIES 139 5.1.4. CROSS-OVER EFFECTS IN APPLIED SPIN AND
CHANNEL FIELDS 141 5.1.5. VERTEX CORRECTIONS 142 5.1.6. PROPERTIES AT A
FINITE TEMPERATURE 144 5.1.7. ALTERNATIVE LARGE-TV FORMULATION 146 5.2.
APPLICATIONS OF THE NON-CROSSING APPROXIMATION TO A MODEL CE 3+ IMPURITY
147 5.2.1. PSEUDO-PARTICLE HAMILTONIAN AND NON-CROSSING APPROXIMATION
EQUATIONS 147 CONTENTS VIT 5.2.2. NON-CROSSING APPROXIMATION
DIFFERENTIAL EQUATIONS 149 5.2.3. SOLUTION IN THE SPECIAL CASE ** = *37
150 5.2.4. REMARKS ON THE GENERAL CASE ** * * 37 152 5.2.5. PHYSICAL
PROPERTIES AT A FINITE TEMPERATURE 153 5.2.6. CRITIQUE AND DIRECTIONS
156 5.3. APPLICATION OF THE NON-CROSSING APPROXIMATION TO A MODEL U 4+
IMPURITY 159 5.3.1. PSEUDO-PARTICLE MODEL AND NON-CROSSING APPROXIMATION
EQUATIONS 160 5.3.2. SOLUTION OF THE NON-CROSSING APPROXIMATION
EQUATIONS FOR THE MODEL U 4+ IMPURITY 162 5.3.3. PHYSICAL PROPERTIES 164
5.3.3.1. QUADRUPOLAR SUSCEPTIBILITY 164 5.3.3.2. MAGNETIC
SUSCEPTIBILITY: VAN VLECK CONTRIBUTION 165 5.3.3.3. MAGNETIC
SUSCEPTIBILITY: CONTRIBUTION FROM THE EXCITED CONFIGURATION 169
CONFORMAL FIELD THEORY AND ABELIAN BOSONIZATION METHODS 169 6.1.
CONFORMAL FIELD THEORY APPROACH TO THE KONDO MODEL 170 6.1.1.
NON-ABELIAN BOSONIZATION AND FREE-FERMION SPECTRA 171 6.1.1.1. MAPPING
OF THREE DIMENSIONS TO ONE DIMENSION 171 6.1.1.2. SPECTRUM OF
NON-INTERACTING SPINLESS AND SPIN-^ FERMIONS IN ONE DIMENSION 173
6.1.1.3. ABELIAN BOSONIZATION APPROACH TO THE SPINLESS FERMION SPECTRUM
174 6.1.1.4. NON-ABELIAN BOSONIZATION OF THE SPIN-^ FREE-FERMION
SPECTRUM 177 6.1.1.5. GENERALIZATION TO INCLUDE CHANNEL DEGREES OF
FREEDOM 179 6.1.1.6. GENERALIZATION TO ARBITRARY SPIN AND CHANNEL
DEGENERACY 180 6.1.2. NON-ABELIAN BOSONIZATION FORMULATION OF THE KONDO
HAMILTONIAN 181 6.1.2.1. THE SUGAWARA FORM OF THE KONDO HAMILTONIAN:
ABSORPTION OF THE IMPURITY SPIN 182 6.1.2.2. RELATION OF BOUNDARY
OPERATOR SPECTRUM TO FINITE-SIZE SPECTRA 185 6.1.2.3. PERTURBATIONS
ABOUT THE FIXED POINT 190 6.1.3. CALCULATION OF THERMODYNAMIC PROPERTIES
IN THE CONFORMAL FIELD THEORY APPROACH 192 6.1.3.1. CONFORMAL MAPPING
FOR FINITE-TEMPERATURE PHYSICS 192 6.1.3.2. EVALUATION OF THE SPECIFIC
HEAT AND MAGNETIC SUSCEPTIBILITY 194 6.1.3.3. RESIDUAL ENTROPY 198
6.1.4. DYNAMICAL PROPERTIES 200 6.1.4.1. ONE-ELECTRON GREEN S FUNCTION
AND T MATRIX 200 6.1.4.2. LOCAL FIELD DYNAMICAL SUSCEPTIBILITY 203
6.1.4.3. OTHER DYNAMIC RESPONSE FUNCTIONS 204 6.2. ABELIAN BOSONIZATION
APPROACH TO THE TWO-CHANNEL KONDO MODEL 205 6.2.1. MODEL, MAPPING TO A
RESONANT LEVEL HAMILTONIAN 205 6.2.2. THERMODYNAMICS 209 6.2.2.1. THE
GREEN S FUNCTIONS 209 6.2.2.2. ENTROPY 209 6.2.2.3. THERMODYNAMICS AT *
* 0 210 6.2.2.4. IMPURITY SUSCEPTIBILITY 212 6.2.3. DYNAMICAL PROPERTIES
213 6.2.3.1. IMPURITY DYNAMIC SUSCEPTIBILITY 213 CONTENTS 6.2.3.2.
SELF-ENERGIES 213 6.2.3.3. CONDUCTIVITY 215 6.2.4. FINITE-SIZE SPECTRA
AND SCATTERING STATES 216 6.3. ADDITIONAL DEVELOPMENTS 217 6.3.1.
REFORMULATION OF THE CONFORMAL THEORY WITH MAJORANA FERMIONS 217 6.3.2.
CONFORMAL THEORY OF THE LARGE-CONDUCTION-SPIN SINGLE-CHANNEL MODEL 218
6.3.3. CONFORMAL FIELD THEORY TREATMENT OF THE ANISOTROPIC TWO-CHANNEL
MODEL, SPIN-FLAVOUR TWO-CHANNEL MODEL AND TWO-LEVEL SYSTEM KONDO MODEL
221 BETHE- ANSATZ METHOD 221 7.1. METHODOLOGY FOR THE M-CHANNEL KONDO
PROBLEM 222 7.2. RESULTS FROM THE BETHE-^4W.SA/Z METHOD 225 7.2.1.
COUPLED INTEGRAL EQUATIONS AND NUMERICAL PROCEDURE 225 7.2.2.
THERMODYNAMIC PROPERTIES 227 7.2.2.1. RESIDUAL ENTROPY 227 7.2.2.2.
ZERO-TEMPERATURE MAGNETIZATION 228 7.2.2.3. LOW-TEMPERATURE SPECIFIC
HEAT AND SUSCEPTIBILITY 228 7.2.2.4. FULL NUMERICAL SOLUTIONS FOR C; MP
AND XIMP 229 7.2.2.5. ELECTRICAL RESISTIVITY: MAGNETORESISTANCE 230
EXPERIMENTAL RESULTS 232 8.1. EXPERIMENTS OF POSSIBLE TWO-LEVEL KONDO
SYSTEMS 232 8.1.1. SLOW CENTRES 233 8.1.2. FAST CENTRES 235 8.1.3.
ELECTRICAL RESISTIVITY 236 8.1.4. EXAMPLES OF LOGARITHMIC RESISTIVITY
SIGNATURES FOR TWO-LEVEL SYSTEM CANDIDATES 237 8.1.5. RESISTIVITY OF
PBI_ X GE X TE 238 8.1.6. TWO-LEVEL SYSTEMS AT DISLOCATIONS 240 8.1.7.
POINT CONTACT SPECTROSCOPY OF NANOSCALE JUNCTIONS 240 8.1.8. OTHER
CANDIDATE SYSTEMS AND THERMODYNAMICS 250 8.2. EXPERIMENTAL DATA ON
TWO-CHANNEL QUADRUPOLAR AND MAGNETIC CANDIDATE HEAVY-FERMION MATERIALS
250 8.2.1. Y,_ X U X PD 3 253 8.2.2. TH,_ X U X RU 2 SI 2 AND TH 1 _ X U
X PD 2 SI 2 258 8.2.3. LA,_ X CE X CU 2 . 2 SI 2 261 8.2.4. THI_ X U X
BE 13 264 8.2.5. THI_ X U X PD 2 AL 3 AND TH 1 _ X U X NI 2 AL 3 266
8.2.6. CONCENTRATED NON-FERMI-LIQUID COMPOUNDS: UBEN, CECU 2 SI 2 AND
PRINAG 2 266 8.2.6.1. UBEN 266 8.2.6.2. CECU 2 SI 2 269 8.2.6.3. PRINAG
2 269 8.2.7. SUMMARY 270 RELATED THEORETICAL DEVELOPMENTS 271 9.1.
RELATED MODELS 271 9.1.1. CONNECTION TO COULOMB BLOCKAGE PHYSICS 271
9.1.2. HOPPING MODELS WITH SEVERAL SITES 275 9.1.3. APPLICATION OF
TWO-CHANNEL MODELS TO THE CUPRATE SUPERCONDUCTORS 278 9.2. MAJORANA
FERMION APPROACH TO THE TWO-CHANNEL MODEL 279 9.3. STEPS TOWARDS THE
LATTICE PROBLEM 282 9.3.1. TWO-IMPURITY MODEL 282 9.3.1.1.
SINGLE-CHANNEL TWO-IMPURITY MODEL 282 9.3.1.2. TWO-CHANNEL TWO-IMPURITY
MODEL 286 CONTENTS IX 9.3.2. D = ** LIMIT 288 9.3.2.1. KEY IDEAS OF THE
D - ** LIMIT 288 9.3.2.2. EXAMPLES: THE HUBBARD AND THE ANDERSON
LATTICE MODELS 290 9.3.2.3. TWO-PARTICLE PROPERTIES 290 9.3.2.4.
APPLICATION TO THE TWO-CHANNEL KONDO LATTICE MODEL 291 9.3.2.5.
MAGNETORESISTANCE OF THE TWO-CHANNEL KONDO LATTICE 293 9.4. PAIRING
EFFECTS 295 9.4.1. OVERVIEW OF ODD-FREQUENCY PAIRING 296 9.4.1.1.
PAULI-PRINCIPLE ARGUMENTS ALLOWING ODD-FREQUENCY PAIRS 296 9.4.1.2.
PHENOMENOLOGY FOR A NON-SINGULAR PAIRING INTERACTION 298 9.4.1.3.
CONNECTION TO EVEN-FREQUENCY AND COMPOSITE PAIR FIELDS 299 9.4.1.4.
APPARENT INSTABILITY OF ODD-FREQUENCY PAIRING FOR Q = 0 PAIRS 301
9.4.1.5. CONNECTION TO THREE-BODY BOUND STATES AND MAJORANA FERMIONS 302
9.4.1.6. EVIDENCE FOR ODD-FREQUENCY PAIRING CORRELATIONS IN OTHER MODELS
303 9.4.2. LOCAL PAIR FIELD SUSCEPTIBILITY 304 9.4.3. PAIRING SYMMETRY
ANALYSIS 308 9.4.4. SUPERCONDUCTIVITY IN THE TWO-CHANNEL KONDO LATTICE
310 9.4.4.1. D = OO LIMIT 310 9.4.4.2. ONE-DIMENSIONAL DILUTED KONDO
LATTICE 317 10. CONCLUSIONS AND DIRECTIONS 318 ACKNOWLEDGMENTS 320
APPENDIX A. MODEL CALCULATIONS OF A X AND V * 321 A. 1. SQUARE BARRIER
MODEL 322 A.2. ATOM IN A POTENTIAL QUARTIC ANHARMONICITY 323 APPENDIX B.
LOCAL REPRESENTATION FOR ELECTRONS IN THE TWO-LEVEL SYSTEM PROBLEM 325
APPENDIX C. NON-CROSSING APPROXIMATION TREATMENT OF SPIN AND CHANNEL
MAGNETIZATION IN THE SU(N) 8 SU(M) MULTICHANNEL METHOD 326 APPENDIX
D. THE GREEN S FUNCTIONS IN THE ABELIAN BOSONIZATION APPROACH TO THE
TWO-CHANNEL KONDO MODEL 328 REFERENCES 329 INDEX 341
|
| any_adam_object | 1 |
| author | Cox, D. L. Zawadowski, Alfred |
| author_facet | Cox, D. L. Zawadowski, Alfred |
| author_role | aut aut |
| author_sort | Cox, D. L. |
| author_variant | d l c dl dlc a z az |
| building | Verbundindex |
| bvnumber | BV012769440 |
| callnumber-first | Q - Science |
| callnumber-label | QC176 |
| callnumber-raw | QC176.8.E35 |
| callnumber-search | QC176.8.E35 |
| callnumber-sort | QC 3176.8 E35 |
| callnumber-subject | QC - Physics |
| classification_rvk | UP 4000 UP 5000 |
| ctrlnum | (OCoLC)41311059 (DE-599)BVBBV012769440 |
| dewey-full | 538.4 |
| dewey-hundreds | 500 - Natural sciences and mathematics |
| dewey-ones | 538 - Magnetism |
| dewey-raw | 538.4 |
| dewey-search | 538.4 |
| dewey-sort | 3538.4 |
| dewey-tens | 530 - Physics |
| discipline | Physik |
| format | Book |
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| id | DE-604.BV012769440 |
| illustrated | Illustrated |
| indexdate | 2024-07-09T18:33:20Z |
| institution | BVB |
| isbn | 0748408894 |
| language | English |
| oai_aleph_id | oai:aleph.bib-bvb.de:BVB01-008683452 |
| oclc_num | 41311059 |
| open_access_boolean | |
| owner | DE-703 DE-355 DE-BY-UBR DE-11 DE-384 |
| owner_facet | DE-703 DE-355 DE-BY-UBR DE-11 DE-384 |
| physical | IX, 349 S. graph. Darst |
| publishDate | 1999 |
| publishDateSearch | 1999 |
| publishDateSort | 1999 |
| publisher | Taylor & Francis |
| record_format | marc |
| spelling | Cox, D. L. Verfasser aut Exotic Kondo effects in metals magnetic ions in a crystalline electric field and tunnelling centres by D. L. Cox and A. Zawadowski London [u.a.] Taylor & Francis 1999 IX, 349 S. graph. Darst txt rdacontent n rdamedia nc rdacarrier Hier auch spätere, unveränderte Nachdrucke Kondo effect Metals Magnetic properties Metall (DE-588)4038860-8 gnd rswk-swf Kondo-Effekt (DE-588)4032049-2 gnd rswk-swf Metall (DE-588)4038860-8 s Kondo-Effekt (DE-588)4032049-2 s DE-604 Zawadowski, Alfred Verfasser aut GBV Datenaustausch application/pdf http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=008683452&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA Inhaltsverzeichnis |
| spellingShingle | Cox, D. L. Zawadowski, Alfred Exotic Kondo effects in metals magnetic ions in a crystalline electric field and tunnelling centres Kondo effect Metals Magnetic properties Metall (DE-588)4038860-8 gnd Kondo-Effekt (DE-588)4032049-2 gnd |
| subject_GND | (DE-588)4038860-8 (DE-588)4032049-2 |
| title | Exotic Kondo effects in metals magnetic ions in a crystalline electric field and tunnelling centres |
| title_auth | Exotic Kondo effects in metals magnetic ions in a crystalline electric field and tunnelling centres |
| title_exact_search | Exotic Kondo effects in metals magnetic ions in a crystalline electric field and tunnelling centres |
| title_full | Exotic Kondo effects in metals magnetic ions in a crystalline electric field and tunnelling centres by D. L. Cox and A. Zawadowski |
| title_fullStr | Exotic Kondo effects in metals magnetic ions in a crystalline electric field and tunnelling centres by D. L. Cox and A. Zawadowski |
| title_full_unstemmed | Exotic Kondo effects in metals magnetic ions in a crystalline electric field and tunnelling centres by D. L. Cox and A. Zawadowski |
| title_short | Exotic Kondo effects in metals |
| title_sort | exotic kondo effects in metals magnetic ions in a crystalline electric field and tunnelling centres |
| title_sub | magnetic ions in a crystalline electric field and tunnelling centres |
| topic | Kondo effect Metals Magnetic properties Metall (DE-588)4038860-8 gnd Kondo-Effekt (DE-588)4032049-2 gnd |
| topic_facet | Kondo effect Metals Magnetic properties Metall Kondo-Effekt |
| url | http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=008683452&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA |
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