International Tables for Crystallography,Volume E: by V. Kopsky, D.B. Litvin

By V. Kopsky, D.B. Litvin

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International Tables for Crystallography, quantity E, Subperiodic teams covers the seven frieze teams, the seventy five rod teams and the eighty layer teams. the data tabulated for those teams is similar in structure and content material as that given for the 230 house teams in quantity A. additionally, scanning tables are given for every of the 230 house teams. those scanning tables provide the most important subgroup of the gap team that leaves the given airplane invariant. using the scanning tables is proven in picking out the symmetry of area walls.

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Z. Kristallogr. 180, 237–242. Fuksa, J. & Kopsky´, V. (1993). Layer and rod classes of reducible space groups. I. Z-reducible cases. Acta Cryst. A49, 280–287. Galyarskii, E. I. & Zamorzaev, A. M. (1965). A complete derivation of crystallographic stem groups of symmetry and different types of antisymmetry. Kristallografiya, 10, 147–154. (Sov. Phys. Crystallogr. ) Goodman, P. (1984). A retabulation of the 80 layer groups for electron diffraction usage. Acta Cryst. A40, 635–642. , Krause, C. & Grell, J.

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M. Henry & K. Lonsdale. Birmingham: Kynoch Press. [Revised editions: 1965, 1969 and 1977. ] Janovec, V. (1981). Symmetry and structure of domain walls. Ferroelectrics, 35, 105–110. Koch, E. & Fischer, W. (1978). Complexes for crystallographic point groups, rod groups and layer groups. Z. Kristallogr. 147, 21–38. Ko¨hler, K. J. (1977). Untergruppen kristallographischer Gruppen. Dissertation, RWTH, Aachen, Germany. Kopsky´, V. (1986). The role of subperiodic and lower-dimensional groups in the structure of space groups.

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