The Bilbao Crystallographic Server

Aroyo, M. I.; Perez-Mato, J. M.; Capillas, C.; Wondratschek, H.

doi:10.1107/97809553602060000796

International Tables for Crystallography (2011). Vol. A1. ch. 1.7, pp. 57-69
https://doi.org/10.1107/97809553602060000796

Chapter 1.7. The Bilbao Crystallographic Server

1.7. The Bilbao Crystallographic Server (pp. 57-69) | html | pdf | chapter contents |
Mois I. Aroyo, J. Manuel Perez-Mato, Cesar Capillas and Hans Wondratschek
- 1.7.1. Introduction (p. 57) | html | pdf |
- 1.7.2. Databases and retrieval tools (pp. 57-58) | html | pdf |
  - 1.7.2.1. Space-group data (pp. 57-58) | html | pdf |
  - 1.7.2.2. Database on maximal subgroups (p. 58) | html | pdf |
    - 1.7.2.2.1. Maximal subgroups of indices 2, 3 and 4 of the space groups (p. 58) | html | pdf |
    - 1.7.2.2.2. Maximal isomorphic subgroups (p. 58) | html | pdf |
- 1.7.3. Group–subgroup and group–supergroup relations between space groups (pp. 58-66) | html | pdf |
  - 1.7.3.1. Subgroups of space groups (pp. 58-64) | html | pdf |
    - 1.7.3.1.1. The program SUBGROUPGRAPH (pp. 58-61) | html | pdf |
    - 1.7.3.1.2. The program HERMANN (p. 61) | html | pdf |
    - 1.7.3.1.3. The program COSETS (p. 62) | html | pdf |
    - 1.7.3.1.4. The program CELLSUB (pp. 62-63) | html | pdf |
    - 1.7.3.1.5. The program COMMONSUBS (pp. 63-64) | html | pdf |
  - 1.7.3.2. Supergroups of space groups (pp. 64-66) | html | pdf |
    - 1.7.3.2.1. The programs MINSUP and SUPERGROUPS (pp. 64-66) | html | pdf |
    - 1.7.3.2.2. The program CELLSUPER (p. 66) | html | pdf |
    - 1.7.3.2.3. The program COMMONSUPER (p. 66) | html | pdf |
- 1.7.4. Relations of Wyckoff positions for a group–subgroup pair of space groups (pp. 66-68) | html | pdf |
  - 1.7.4.1. The program WYCKSPLIT (pp. 67-68) | html | pdf |
- References | html | pdf |
- Figures
  - Fig. 1.7.3.1. General contracted graph for (No. 92) > (No. 4) as given by the program SUBGROUPGRAPH (p. 60) | html | pdf |
  - Fig. 1.7.3.2. Contracted graph for the pair of space groups (No. 92) > (No. 4), index 4, as given by the program SUBGROUPGRAPH (p. 60) | html | pdf |
  - Fig. 1.7.3.3. Complete graph for $[{P}{4_1 2_1 2}]$ (No. 92) > $[{P}{2_1}]$ (No. 4), index 4, as given by the program SUBGROUPGRAPH (p. 60) | html | pdf |
  - Fig. 1.7.3.4. Group–subgroup graph for (No. 89) > $[{P}{2_1}]$ (No. 4), index 8 (p. 61) | html | pdf |
  - Fig. 1.7.3.5. Space-group diagrams for (a) , No. 16, with specialized cell metrics (see the text) and (b) , No. 89 (p. 65) | html | pdf |
  - Fig. 1.7.4.1. Sequence of calculations of WYCKSPLIT for the splitting of the Wyckoff positions $[{2a}\ {m.mm}\ (0,0,0)]$ and $[{4d}\ {\bar 4..}\ (\textstyle{1\over 2},0,\textstyle{3\over 4})]$ of $[{P}{4_2/mnm}]$ , No. 136, with respect to its subgroup , No. 65, of index 2 (p. 67) | html | pdf |
- Tables
  - Table 1.7.3.1. Group–subgroup relations for P4₁2₁2 (No. 92) > P2₁ (No. 4), index 4 (p. 59) | html | pdf |
  - Table 1.7.3.2. P422, No. 89, supergroups of P222, No. 16 (a = b = c), index 2, as determined by MINSUP (p. 65) | html | pdf |
  - Table 1.7.4.1. Wyckoff positions of (No. 65) with multiplicities 2 and 8 (p. 67) | html | pdf |

Chapter 1.7. The Bilbao Crystallographic Server

Contents