Foundations and applications of cluster variation method and path probability method
Gespeichert in:
| Format: | Buch |
|---|---|
| Sprache: | English |
| Veröffentlicht: |
Kyoto
1994
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| Schriftenreihe: | [Progress of theoretical physics / Supplement]
115 |
| Schlagworte: | |
| Online-Zugang: | Inhaltsverzeichnis |
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| 245 | 1 | 0 | |a Foundations and applications of cluster variation method and path probability method |c ed. by Tohru Morita ... |
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Datensatz im Suchindex
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|---|---|
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| adam_text | IMAGE 1
I LL
CONTENTS
FOUNDATIONS AND APPLICATIONS OF CLUSTER VARIATION METHOD AND PATH
PROBABILITY METHOD
PREFACE * .TOHRU MORITA, MASUO SUZUKI, KOH WADA AND MAKOTO KABURAGI I
FOUNDATIONS OF CLUSTER VARIATION METHOD
CVM ENTROPY ALGEBRA RYOICHI KIKUCHI 1
FORMAL STRUCTURE OF THE CLUSTER VARIATION METHOD TOHRU MORITA 27
STRUCTURE OF THE DENSITY MATRICES IN THE CLUSTER VARIATION METHOD
CHOICES BETWEEN LOCAL FIELDS AND CORRELATION FUNCTIONS . . .. TOMOYASU
TANAKA, KOUZI HIROSE AND KENPOU KURATI 41 A CONTINUOUS FORMULATION OF
THE CLUSTER VARIATION METHOD FOR ATOMIC
DISPLACEMENTS ALPHONSE FINEL 59
APPLICATION OF THE CLUSTER VARIATION FORMALISM TO THE THEORY OF FLUIDS
A. G. SCHLIJPER 69
ON THE CAM CANONICALITY OF THE CLUSTER-VARIATION APPROXIMATIONS . . ..
MAKOTO KATORI AND MASUO SUZUKI 83
APPLICATIONS OF CLUSTER VARIATION METHOD
ORDERING IN CLOSE-PACKED STRUCTURES A COMPARISON OF HCP AND FCC USING
CVM PIERRE CENEDESE AND JOHN W. CAHN 95
CLUSTER APPROACH TO FIRST-PRINCIPLES THERMODYNAMICS OF CRYSTALS D. DE
FONTAINE AND C. WOLVERTON 115
THE ROLE OF THE CLUSTER VARIATION METHOD IN THE FIRST PRINCIPLES
CALCULA- TION OF PHASE DIAGRAMS J. M. SANCHEZ AND J. D. BECKER 131
THEORETICAL STUDY ON THE PHASE STABILITY OF A III-V SEMICONDUCTOR ALLOY
TETSUO MOHRI 147
THE PAIR APPROXIMATION OF THE CLUSTER VARIATION METHOD AS APPLIED TO BCC
ALLOYS. .A. CADENA-ZARAGOZA, F. MEJFA-LIRA AND F. AGUILERA-GRANJA 165
GIBBS ENERGIES AND CHEMICAL POTENTIALS OF SOLID SOLUTION PHASES A
COMBINED MONTE CARLO AND CLUSTER VARIATION APPROACH
C. BICHARA AND G. INDEN 171
DISORDER ENTROPY AT THE PHASE TRANSITION OF AGL AND AG2S * * TOMOYASU
TANAKA, SASUKE MIYAZIMA, TAKAHIRO KAKIUCHI AND YASUHITO OOTA 185
ADSORPTION OF STATISTICAL COPOLYMERS ON SURFACES A SIMULATION BASED ON
THE CLUSTER VARIATIONAL METHOD
F. AGUILERA-GRANJA AND RYOICHI KIKUCHI 195
IMAGE 2
IV
CRITICAL PHENOMENA OF THE 5 = 1/2 HEISENBERG-ISING MODEL STUDIED BY CVM
AND CAM GIICHI TANAKA AND MINORU KIMURA 207
COHERENT-ANOMALY ANALYSIS WITH CLUSTER VARIATION METHOD FOR TWO-
DIMENSIONAL ISING MODEL WITH NEAREST-NEIGHBOR AND NEXT-NEAREST- NEIGHBOR
INTERACTIONS KAZUYUKI TANAKA, TSUYOSHI HORIGUCHI AND TOHRU MORITA 221
INTEGRAL KERNEL OF THE SPIN GLASS INTEGRAL EQUATION FOR THE BETHE
LATTICE
MITSUHIRO SEINO AND SHIGETOSHI KATSURA 237
FOUNDATIONS OF PATH PROBABILITY METHOD
THE PATH PROBABILITY ANSATZ AND MASTER EQUATION TADAO ISHII 243
VARIATIONAL AND MEAN FIELD FORMULATIONS OF THE CLUSTER VARIATION METHOD
AND OF THE PATH PROBABILITY METHOD FRANCOIS DUCASTELLE 255 RELAXATION
KINETICS OF THE PATH PROBABILITY METHOD
KOH WADA AND MAKOTO KABURAGI 273
VARIATIONAL PRINCIPLE FOR STOCHASTIC PROCESSES GENERALIZATION OF PATH
PROBABILITY METHOD MAKOTO
KABURAGI, KOH WADA, AKIRA SUZUKI, RYOICHI KIKUCHI AND HIROSHI SATO 293
APPLICATIONS OF PATH PROBABILITY METHOD
THEORY OF ONE-DIMENSIONAL HOPPING CONDUCTIVITY THREE-SITE APPROXI-
MATION OF THE PPM TAKUMA ISHIKAWA AND TADAO ISHII 303
NON DEBYE RELAXATION PROCESS OF HOPPING IONIC CONDUCTION IN LATTICE GAS
MODELS AN APPLICATION OF THE PATH PROBABILITY METHOD HIROSHI SATO 317
OTHER RELATED TOPICS
QUANTUM STATISTICS BASIS, THERMODYNAMIC ANALOGIES AND THE DEGREE OF
CONFIDENCE FOR MAXIMUM ENTROPY RESTORATION AND ESTIMATION BERNARD H.
SOFTER AND RYOICHI KIKUCHI 345 ON THE MATHEMATICAL FOUNDATIONS OF CVM
JOHN A. SIMMONS 351
CONTENTS OF SUPPLEMENTS 1993 ILL
AUTHOR INDEX OF SUPPLEMENTS 1993 VIII
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| language | English |
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| physical | 378, XI S. |
| publishDate | 1994 |
| publishDateSearch | 1994 |
| publishDateSort | 1994 |
| record_format | marc |
| series2 | [Progress of theoretical physics / Supplement] |
| spellingShingle | Foundations and applications of cluster variation method and path probability method Cluster theory (Nuclear physics) Stochastic processes Näherungsverfahren (DE-588)4206467-3 gnd Theoretische Physik (DE-588)4117202-4 gnd |
| subject_GND | (DE-588)4206467-3 (DE-588)4117202-4 (DE-588)4143413-4 |
| title | Foundations and applications of cluster variation method and path probability method |
| title_auth | Foundations and applications of cluster variation method and path probability method |
| title_exact_search | Foundations and applications of cluster variation method and path probability method |
| title_full | Foundations and applications of cluster variation method and path probability method ed. by Tohru Morita ... |
| title_fullStr | Foundations and applications of cluster variation method and path probability method ed. by Tohru Morita ... |
| title_full_unstemmed | Foundations and applications of cluster variation method and path probability method ed. by Tohru Morita ... |
| title_short | Foundations and applications of cluster variation method and path probability method |
| title_sort | foundations and applications of cluster variation method and path probability method |
| topic | Cluster theory (Nuclear physics) Stochastic processes Näherungsverfahren (DE-588)4206467-3 gnd Theoretische Physik (DE-588)4117202-4 gnd |
| topic_facet | Cluster theory (Nuclear physics) Stochastic processes Näherungsverfahren Theoretische Physik Aufsatzsammlung |
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