International Tables for Crystallography (2006). Vol. A. ch. 8.1, pp. 720-725
https://doi.org/10.1107/97809553602060000514 |
Chapter 8.1. Basic concepts
Chapter index
Affine
equivalence classes 8.1.1.1
Augmented matrix 8.1.2
Axes
of rotation and rotoinversion 8.1.5
Bravais
(type of) lattice 8.1.1.1
Cell
parameters 8.1.4
Column part of a symmetry operation (motion) 8.1.2
Coset and coset decomposition 8.1.6
Direct space 8.1.2
Euclidean
space 8.1.2
Fixed point of a symmetry operation (motion) 8.1.2
Generalized symmetry 8.1.1
General
position 8.1.6
Incommensurate phases 8.1.1
Intrinsic glide part of a symmetry operation 8.1.5
Intrinsic screw part of a symmetry operation 8.1.5
Intrinsic translation part of a symmetry operation 8.1.5
Invariant (normal) subgroup 8.1.6
Isometric mapping and isometry 8.1.2
Line (one-dimensional) groups and lattices 8.1.6
Mapping, linear 8.1.2
Metrics in point and vector space 8.1.2
Motion 8.1.2
n-Dimensional crystallography 8.1.1
One-dimensional (line)
groups and lattices 8.1.6
Plane (two-dimensional) space groups 8.1.6
Position
general and special 8.1.6
Quasicrystals 8.1.1
Reflection (mirror reflection) 8.1.2
Rotation part of a symmetry operation (motion) 8.1.2
Seitz symbol 8.1.2
Subgroups and supergroups
normal or invariant (subgroups) 8.1.6
Subperiodic groups 8.1.1
Symmorphic space group 8.1.6
Two-dimensional (plane)
space groups 8.1.6
Unit cell 8.1.4