GROUP THEORY IN QUANTUM MECHANICS
CHAPTER 1 INTRODUCTION CHAPTER 2 ABSTRACT GROUPS CHAPTER 3 REPRESENTATIONS OF POINT GROUPS CHAPTER 4 COMPOSITION OF REPRESENTATIONS AND THE DIRECT PRODUCTS OF GROUPS CHAPTER 5 WIGNER’S THEOREM CHAPTER 6 POINT GROUPS CHAPTER 7 DECOMPOSITION OF A REDUCIBLE REPRESENTATION INTO AN IRREDUCIBLE REPRESENTATION CHAPTER 8 SPACE GROUPS AND THEIR IRREDUCIBLE REPRESENTATIONS CHAPTER 9 CLASSIFICATION OF THE VIBRATIONAL AND ELECTRONIC STATES OF A CRYSTAL CHAPTER 10 CONTINUOUS GROUPS CONTENTS CHAPTER 11 IRREDUCIBLE REPRESENTATIONS OF THE THREE—DIMENSIONAL ROTATION GROUP CHAPTER 12 THE PROPERTIES OF IRREDUCIBLE REPRESENTATIONS OF THE ROTATION GROUP CHAPTER 13 SOME APPLICATIONS OF THE THEORY OF REPRESENTATION OF THE ROTATION GROUP IN QUANTUM MECHANICS CHAPTER 14 ADDITIONAL DEGENERACY IN A SPHERICALLY SYMMETRIC FIELD CHAPTER 15 PERMUTATION GROUPS CHAPTER 16 SYMMETRIZED POWERS OF REPRESENTATIONS CHAPTER 17 SYMMETRY PROPERTIES OF MULTI-ELECTRON WAVE FUNCTIONS CHAPTER 18 SYMMETRY PROPERTIES OF WAVE FUNCTIONS FOR A SYSTEM OF IDENTICAL PARTICLES WITH ARBITRARY SPINS CHAPTER 19 CLASSIFICATION OF THE STATES OF A MULTI-ELECTRON ATOM CHAPTER 20 APPLICATIONS OF GROUP THEORY TO PROBLEMS CONNECTED WITH THE PERTURBATION THEORY CHAPTER 21 SELECTION RULES CHAPTER 22 THE LORENTZ GROUP AND ITS IRREDUCIBLE REPRESENTATIONS CHAPTER 23 THE DIRAC EQUATION