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Applications of Group Theory in Quantum Mechanics
by M. I. Petrashen,J. L. Trifonov

ISBN: 048647223X
Dover Publications Price: $14.95
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Geared toward theoretical physicists, this advanced text explores the value of modern group-theoretical methods in quantum theory. It explains the theory of groups and their matrix representations, developing them to the level required for applications. The main focus rests upon point and space groups, with applications to electronic and vibrational states. 1969 edition.
Reprint of the MIT Press, Cambridge, Massachusetts, 1969 edition.

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Table of Contents for Applications of Group Theory in Quantum Mechanics
Foreword
Introduction
Abstract Groups
Representations of Point Groups
Composition of Representations and the Direct Products of Groups
Wigner's Theorem
Point Groups
Decomposition of a Reducible Representation into an Irreducible Representation
Space Groups and their Irreducible Representations
Classification of the Vibrational and Electronic States of a Crystal
Continuous Groups
Irreducible Representations of the Three-Dimensional Rotation Group
The Properties of Irreducible Representations of the Rotation Group
Some Applications of the Theory of Representation of the Rotation Group in Quantum Mechanics
Additional Degeneracy in a Spherically Symmetric Field
Permutation Groups
Symmetrized Powers of Representations
Symmetry Properties of Multi-Electron Wave Functions
Symmetry Properties of Wave Functions for a System of Identical Particles with Arbitrary Spins
Classification of the States of a Multi-Electron Atom
Applications of Group Theory to Problems Connected with the Perturbation Theory
Selection Rules
The Lorentz Group and its Irreducible Representations
The Dirac Equation
Appendix to Chapter 7
Bibliography
Index

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