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Title Page
Copyright Page
Preface
Contents
Introduction
Chapter 1. Elements Of Group Theory
- 1–1 Correspondences and transformations
Chapter 2. Symmetry Groups
- 2–1 Symmetry elements. Pole figures
Chapter 3. Group Representations
- 3–1 Linear vector spaces
Chapter 4. Irreducible Representations Of The Point Symmetry Groups
- 4–1 Abelian groups
Chapter 5. Miscellaneous Operations With Group Representations
- 5–1 Product representations (Kronecker products)
Chapter 6. Physical Applications
- 6–1 Classification of spectral terms
Chapter 7. The Symmetric Group
- 7–1 The deduction of the characters of a group from those of a subgroup
- 7–9 Group algebra
Chapter 8. Continuous Groups
- 8–1 Summary of results for finite groups
Chapter 9. Axial And Spherical Symmetry
- 9–1 The rotation group in two dimensions
Chapter 10. Linear Groups In n-Dimensional Space. Irreducible Tensors
- 10–1 Tensors with respect to GL(n)
Chapter 11. Applications To Atomic And Nuclear Problems
- 11–1 The classification of states of systems of identical particles according to SU(n)
Chapter 12. Ray Representations. Little Groups
- 12–1 Projective representations of finite groups
Bibliography And Notes
Index

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