Table of Contents

Front Matter

Preface

Chapter 1. Point Symmetry Operations

What is Symmetry?

1.1 Symmetry Operations

1.2 Point Symmetry Operations

1.3 Hexagonal Coordinates

Chapter 2. Crystal Systems

Haüy’s Legacy

2.1 Lattice

2.2 Unit Cell

2.3 Crystal Structure

2.4 Crystal Systems

2.5 Summary

Chapter 3. Bravais Lattices

Symmetry and Lattices

3.1 Centering of Lattices

3.2 The 14 Bravais Lattices

3.3 Primitive Cells of the 14 Bravais Lattices

3.4 The Wigner–Seitz Unit Cell

3.5 Two-Dimensional Lattices

Chapter 4. Crystallographic Point Groups

Introduction to Groups

4.1 Development of Crystallographic Point Groups

4.2 The Point Groups for Each Crystal System

4.3 The 32 Point Groups from Holohedries

4.4 Laue Classes and Groups

4.5 Point Group Notation

Chapter 5. Development of Space Groups

Space Group Operators

5.1 The Symmorphic Space Groups

5.2 Non-Symmorphic Operations

5.3 Point Group of a Space Group

5.4 Space Groups

5.5 Derivation of Space Groups

5.6 Space Group Classifications

5.7 Two-Dimensional Space Groups

5.8 Subperiodic Groups

Problems

Chapter 6. Reading the Tables

What Does the ITA Tell Us?

6.1 Crystal Structure and Space Groups

6.2 ‘Typical’ Pages of the ITA

6.3 Example Pages from the ITA

6.4 Subgroups and Supergroups

6.5 Space Group Symmetry Operations

6.6 Hall Space Group Symbols

Chapter 7. Space Group Applications

And Now Atoms

7.1 Face-Centered Cubic Structures

7.2 Primitive Cubic Structures

7.3 Body-Centered Cubic Structures

7.4 Diamond Structure

7.5 Spinel Structure

7.6 Zinc Sulphide Structure

7.7 Chalcopy

Details

No. of pages:
432
Language:
English
Copyright:
© 2013
Published:
Imprint:
Academic Press
eBook ISBN:
9780123946157
Print ISBN:
9780123944009
Print ISBN:
9780128100615