A fresh approach to teaching crystallographic symmetry. Rather than being swamped by heavy algebraic notation, the reader is taken through a series of simple and beautiful examples from the visual arts, and taught how to analyse them employing the 'pictorial' diagrams used in the International Tables of Crystallography.
A fresh approach to teaching crystallographic symmetry. Rather than being swamped by heavy algebraic notation, the reader is taken through a series of simple and beautiful examples from the visual arts, and taught how to analyse them employing the 'pictorial' diagrams used in the International Tables of Crystallography.
Following a Laurea degree at the Università degli Studia di Milano and a PhD at Illinois Institute of Technology, Professor Radaelli has held posts at the Argonne National Laboratory, CNRS Grenoble, the Institute Laue-Langevin and the ISIS Facility at the Rutherford Appleton Laboratory. His main interest is the study of transition metal oxides displaying novel physical phenomena, such as high-temperature superconductivity, 'colossal' magneto-resistance or multiferroics behaviour, with the potential of device applications. He is now Dr Lee's Professor of Experimental Philosophy at the Clarendon Laboratory, Oxford University
Inhaltsangabe
1: Symmetry around a fixed point 2: Frieze patterns and frieze groups 3: Wallpaper (plane) groups 4: Coordinate systems in crystallography 5: The mathematical form of symmetry operators 6: Distances, angles and the real and reciprocal spaces 7: A phase transition in 2 dimensions 8: Point groups in 3D 9: The 14 3D Bravais lattices 10: 3D space group symmetry 11: Symmetry and reflection conditions in reciprocal space 12: The Wigner-Seitz constructions and the Brillouin zones
1: Symmetry around a fixed point 2: Frieze patterns and frieze groups 3: Wallpaper (plane) groups 4: Coordinate systems in crystallography 5: The mathematical form of symmetry operators 6: Distances, angles and the real and reciprocal spaces 7: A phase transition in 2 dimensions 8: Point groups in 3D 9: The 14 3D Bravais lattices 10: 3D space group symmetry 11: Symmetry and reflection conditions in reciprocal space 12: The Wigner-Seitz constructions and the Brillouin zones
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