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Domb C., Lebowitz J.L. — Phase transitions and critical phenomena (Vol. 11)
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Название: Phase transitions and critical phenomena (Vol. 11)
Авторы: Domb C., Lebowitz J.L.
Аннотация: This series of publications was first planned by Domb and Green in 1970. During the previous decade the research literature on phase transitions and critical phenomena had grown rapidly and, because of the interdisciplinary nature of the field, it was scattered among physical, chemical, mathematical and other journals. Much of this literature was of ephemeral value, and was rapidly rendered obsolete. However, a body of established results had accumulated, and the aim was to produce articles that would present a coherent account of all that was definitely known about phase transitions and critical phenomena, and that could serve as a standard reference, particularly for graduate students.
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Рубрика: Физика /
Статус предметного указателя: Готов указатель с номерами страниц
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Год издания: 1987
Количество страниц: 210
Добавлена в каталог: 19.03.2006
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Предметный указатель
model see "Ashkin — Teller"
models see "Clock models"
-expansion 86
Abelian, groups 200
Amplitude ratios 71
ANNNI model 168
Antivortex 22
Asano contractions 195
Ashkin — Teller (1943) model 2 3 26 35—36 51 71 115
Ashkin — Teller (1943) model, partition sum 34
Baxter's exact solution 32
Baxter's exact solution, Potts model 200
Baxter's exact solution, scaling dimensions 70
Baxter's exact solution, symmetric eight-model vertex 70
BCSOS model 30—32 34—40 43 45
BKL (Bicmont, Kuroda and Lebowitz) 167
Blume — Capel 133
Bose — Einstein statistics 4
Boundary conditions, antiperiodic 77 118
Boundary conditions, free 84
Boundary conditions, Gibbs states see "Gibbs"
Boundary conditions, periodic 85 95
Boundary conditions, twisted 77
BPZ (Belavin, Polyakov and Zamolodchikov) 56—59 68 94 102—103 107 115 118—119
Charge, asymmetry 17
Charge, inversion symmetry 16
Charge, neutrality condition 5 18 19 106
Classical Heisenberg Ferromagnetic, two-dimensional anisotropic 166
Clock Models 23 24 28 201
Clock models, model (or p-state) 2 23 26
Clock models, four-state 33
Cones (conical geometry) 86 88
Conformal transformations 56 64—65 78 79 80
Conformal transformations in two dimensions 89
Conformal transformations, bootstrap 103
contours 152—153
Contours with a parameter 161—162
Contours with interactions 167
Contours, contour models 155—156
Contours, rarefied ensembles 157 166
Contours, renormalized 168
Corner transfer matrix 88
Corrections to scaling 76
Correlation function, four-point 67 100—103 106 108 119
Correlation function, six-point 67
Correlation function, three-point 66 74 102 110
Correlation function, two-point 19 84
Correlation function, XY model 25
Correlation, length amplitudes 69
Coulomb gas (CG) model 2—51 59 102 104 119
Coulomb gas (CG) model, electromagnetic CG 16
Coulomb gas (CG) model, magnetic CG 14
Coulomb gas (CG) model, modified 105
Critical exponents 14 35 56
Critical exponents, points (line of) 29 45
Critical exponents, three-state Potts 42
Cubic model 3 50
Delta squared model 133—134 139 145 152 165 176
Delta squared model with an infinite spin 169
Delta squared model, Phase diagram 178
Delta squared model, spin-1 177 179
Delta squared model, spin-2 178
den Nijs formula 110
Dimer models 3
Directed percolation 60
Dirichlet series 170 172
domain walls 37 40—41 44 48
Dual string model 56
Dumbbell 12
Dynamic critical phenomena 79
Eight-vertex (8V) (symmetric) model 2 3 30 32 115
Energy-momentum tensor 56
Euler's relation 37
F model 30 31 35 39
F model, Kagome 46
Finite-size scaling 57 68 69 72 79 88 115 121
Finite-size scaling, corrections to 75
First-order phase transitions 137 139
Fixed points 11 13 15 16 18 60 81 90 160 163—164
Fixed points, Hamiltonian 61—3 65 67
FQS (Friedan, Qiu and Shenker) 57 58 99—100 103 107 111 113—116
Free fermions 108
Fugacity 4 6 8 9 11—19 25 26 31 38 45 49
Fugacity, electric 28
G (Griffiths, 1972) 131
G-phase 150
Gauge theories 140 172 197 200
Gaussian model 2 24 42 70 71 84 104 107 115 166
Gaussian model, discrete 27 28 29
Gibbs states 184—185 187—188 193—195
Gibbs states, boundary conditions 135—136 140—142
Gibbs states, phase rule 138
GKS inequalities (Griffiths — Sherman — Kelly) 183 184
Ground state entropy 200
Hard Hexagon problem 51
Hard square model 51
Heisenberg model 2
high-temperature expansion 48—49
Ice rule 31
Ising models (IM) 26 51 71 73 76—77 88 109 116 119 132 143 186 191
Ising models (IM) on a triangular lattice 144 172
Ising models (IM) on the sub-lattice 199
Ising models (IM), antiferromagnetic (FCC) lattice 134 139 145 168
Ising models (IM), ferromagnetic 139 144
Ising models (IM), frustrated 3 50
Ising models (IM), Hamiltonian 137
Ising models (IM), one-dimensional 142 193—194
Ising models (IM), phase diagram 148 180
Ising models (IM), spin- model 145 196
Ising models (IM), spin-1 model 128 130
Ising models (IM), spontaneous magnetization 50
Ising models (IM), three-dimensional 142
Ising models (IM), tricritical 59 111—121 118
Ising models (IM), two-dimensional 82 187 195
Ising models (IM), universality class 35
Isotropic n-vector see "O(n) model"
Kac-determinant 56 57
Kac-determinant, formula 96 100 103 106 107 112 116
Kagome SOS (KSOS) 43
Kagome SOS (KSOS), F-model 46
Kagome SOS (KSOS), lattice 44—45
Kirkwood — Salsburg equations 157
Kosterlitz and Thouless transition (KT) 20 22 25—29
Landau — Ginzburg Hamiltonian 98
Landau — Ginzburg Hamiltonian, theory 114
Lattice-gas 5
Lattice-gas, animals 116
Lattice-gas, Lifshitz points 60
Line defects 88
Mean field theory 80 86
Melting 2
Minlos — Sinai method 157—158 161
Mobius transformation 66 97
Monomials 190
Monte Carlo method 73
Monte Carlo method, simulations 85 86
Multi-point correlation function 56 58 62
Multi-spin interactions 183
Multicritical point 81 113 114
Multiple correlation functions 50
Multiplicity functions 136 173
Neveu — Schwartz algebra 118
O(n) models 3 42 45—46 48—50 82 112 121
Operator product coefficients, expansion 63
Operator product coefficients, universal 75
Parafermion see "Spinor"
Particle annihilation 9
Particle annihilation, fusion 8
Partition functions, crystal rarefied 154
Pecherski's model 149—150 172
Peierls, argument 130 167 168 193
Peierls, bound 130—131 155
Peierls, condition 129 141—145 147—149
Percolation 98 110
Periodic boundary conditions 68
Pirogov — Sinai (PS) theory 128—131 133—4 138 140—2 152 161 164 166 167—169 178 180 181 193
Polymers 42 50
Potts models 37—41 51 152 200
Potts models on the triangular lattice 45
Potts models, antiferromagnets 3 50
Potts models, critical point 45 51
Potts models, estate 3 36 59 70 78 108 111 121 167 201
Potts models, four-state 77 84
Potts models, RG flow lines 46
Potts models, three-state 26 84—85 102 111 115
Potts models, vector model 201 see
Quantum field theories (QFT) 56 166
Quantum Ising chain, tricritical 71
Quenched random systems 98
Ramond algebra 118
Recursion relations (Coulomb gas) 10
Reduced models 193
Renormalization group (Coulomb gas) 6 56 57 60
Renormalization group (Coulomb gas) in real space 183
Renormalization group (Coulomb gas), trajectories 15
Restricted geometries 68
Roughening models 27
Roughening models, transition 28
S (Sinai, 1982) 131
Scaling, Baxter model 70
Scaling, densities 61
Scaling, dimensions 62 68 77—78 86 88 93—94 96—97 103—104 106—107 110 117 121
Scaling, fields 19 57 60
Scaling, finite-size 115
Scaling, functions 82 85
Scaling, operators 73
Scaling, relation 115
Schwartz — Christoffel transformation 85
Schwinger — Dyson equations 68
Self-avoiding walks 83 84 112
Semi-infinite geometry 79
Semi-infinite systems 58 59 119
Six-vertex (6V) model 30 32 33 35 36 38—39 43 45
Solid-on-solid models (SOS) 28 29 43 59 113
Spherical model 79
Spinor operator or parafermion operator 42
Square Model 186—188 193
Star-triangle transformations 88
Stress tensor 90 105
Stress tensor, superstress 118
Structure factor 86
Super-symmetry 59 116
Superconformal transformations 117
Surface, critical behaviour 80 119
Surface, critical behaviour, critical exponents 82 120
Surface, critical behaviour, extraordinary transition 81 82 120
Surface, ordinary transition 120
Surface, ordinary transition, roughening 2
Surface, ordinary transition, scaling exponents 59
Surface, ordinary transition, special transition 81 82
Symmetric eight-vertex Baxter model 70
Symmetry-breaking, cubic and uniaxial 48 49 50
Tetracritical point 115
Toroidal geometry 76
Transfer matrix 58 70 72 73 74 79 88 94 108 109 118
Transfer matrix, corner 88
transitions see "Surface"
Tricritical, cross-over exponent 40
Tricritical, indices (Ising) 51
Tricritical, Ising model 118
Tricritical, O(n) model 116
Tricritical, point 39
Tricritical, three-state Potts 42
Triple point 128
TSOS (Triangular solid-on-solid) model 44 46
Ultraviolet (uv) cut-off 4
Universal-amplitude 84
Universal-amplitude, quantities 72
Universality 3 39 51 59 71 96 97 100 107
Ursell functions 173 174
Van Hove theory 80
Virasoro algebra 56 58 95 97 98 100 117
Vortex excitations 2
Vortex excitations, fugacity 26
Vortex-antivortex correlation function 46
Vortices 22 29
Ward identities 58 93 110
Ward identities, conformal 89 91 105 119
Wedge geometry 86 88
Whitney polynomial 37
Widom — Rowlinson model 167
XY model 20 22 24 28 48 49
XY model in a field 26
XY model, Correlation functions 25
Yang — Lee edge singularity 115
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