Quantitative Theory of Critical Phenomena

Content: 
Front Matter, Page iii
Copyright, Page iv
Dedication, Page v
ILLUSTRATIONS, Pages xi-xiii
PREFACE, Pages xv-xvi
1 - THERMODYNAMIC ASPECTS, Pages 3-21
2 - STATISTICAL MECHANICAL FRAMEWORK, Pages 22-39
3 - CLASSICAL MODELS, Pages 40-67
4 - INEQUALITIES, Pages 68-90
5 - TWO DIMENSIONAL ISING MODEL, Pages 91-104
6 - GENERAL APPROACHES, Pages 105-150
7 - ELEMENTARY COMBINATORICS, Pages 153-163
8 - FINITE CLUSTER METHOD, Pages 164-169
9 - STAR GRAPH EXPANSION, Pages 170-184
10 - LINKED CLUSTER EXPANSION, Pages 185-191
11 - EXPANSION ABOUT THE GAUSSIAN (OR SPHERICAL) MODEL, Pages 192-203
12 - NUMERICAL COMPUTATION OF COMBINATORICS, Pages 204-208
13 - COMPLEX VARIABLE THEORY, Pages 211-224
14 - PADÉ APPROXIMANTS, ALGEBRAIC ASPECTS, Pages 225-242
15 - NUMERICAL EVALUATION OF PADÉ APPROXIMANTS, Pages 243-248
16 - PADÉ APPROXIMANTS TO SERIES OF STIELTJES, Pages 249-261
17 - PADÉ APPROXIMANTS, GENERAL CONVERGENCE THEORY, Pages 262-274
18 - INTERPRETATION OF PADÉ APPROXIMANTS, Pages 275-279
19 - INTEGRAL APPROXIMANT THEORY, Pages 280-324
20 - SPECIAL CONTINUATION METHODS, Pages 325-336
21 - SERIES ANALYSIS FOR CRITICAL PROPERTIES, Pages 337-346
REFERENCES, Pages 347-357
INDEX, Pages 359-366