Space-group ambiguity
McCusker, L.B. and
Baerlocher, C.,
International Tables for Crystallography
(2019).
Vol. H,
Section 4.6.3.1,
pp. 458-458
[ doi:10.1107/97809553602060000961 ]
also be quite complicated. For example, an aluminophosphate with the
simple cubic sodalite framework type (SOD, 1 T atom) was synthesized using dimethylformamide as both the structure-directing agent and the solvent. This produced a material ...
[
more
results from section 4.6.3 in volume H]
Microscopic structure and symmetry of domain walls
Janovec, V. and
Přívratská,
International Tables for Crystallography
(2013).
Vol. D,
Section 3.4.4.7,
pp. 538-538
[ doi:10.1107/97809553602060000918 ]
along y .
Similar analysis of the displacement and ordering fields in domain walls has been performed for KSCN crystals (Janovec et al., 1989), sodium superoxide NaO 2 (Zieliński, 1990) and for the
simple cubic phase ...
[
more
results from section 3.4.4 in volume D]
Extrapolation, graphical and analytical
Parrish, W.,
Wilson, A. J. C. and
Langford, J. I.,
International Tables for Crystallography
(2006).
Vol. C,
Section 5.2.3.2,
pp. 493-494
[ doi:10.1107/97809553602060000596 ]
from any specified aberration may increase as θ increases, but ordinarily this increase is insufficient to outweigh the effect of the factor. In the
simple cubic case, one can write where K is a proportionality factor and represents ...
[
more
results from section 5.2.3 in volume C]
Domain size
Stephens, P.W.,
International Tables for Crystallography
(2019).
Vol. H,
Section 3.2.2.3.1,
pp. 255-256
[ doi:10.1107/97809553602060000947 ]
By way of illustration, Fig. 3.2.1 shows one Bragg peak of the computed powder-diffraction pattern from an ensemble of spherical particles of point scatterers in a
simple cubic lattice. The lattice parameter is a, and the diameter of the particles ...
[
more
results from section 3.2.2 in volume H]
Characterization of space-group representations
Janssen, T.,
International Tables for Crystallography
(2013).
Vol. D,
Section 1.2.3.4,
pp. 49-50
[ doi:10.1107/97809553602060000901 ]
conventionally denoted by, belongs to one stratum that corresponds to the ordinary representations of the point group K . For a
simple cubic space group, the point [ ] is denoted by X . Its is the tetragonal group . All points ...
[
more
results from section 1.2.3 in volume D]
Applications
Koch, E. and
Fischer, W.,
International Tables for Crystallography
(2006).
Vol. C,
Section 9.1.1.4,
pp. 750-751
[ doi:10.1107/97809553602060000617 ]
Smirnova, N. L. (1959 b). Possible superstructures in a
simple cubic structure. Sov. Phys. Crystallogr. 4, 17–20. Google Scholar
Smirnova, N. L. (1959 c). Possible arrangement of atoms in the octahedral voids in the hexagonal close ...
[
more
results from section 9.1.1 in volume C]
The symmetry of domain twins and domain walls
Kopskyacute, V. and
Litvin, D. B.,
International Tables for Crystallography
(2010).
Vol. E,
Section 5.2.5.3,
pp. 415-419
[ doi:10.1107/97809553602060000788 ]
and antiphase boundaries in calomel crystals. Ferroelectrics, 140, 89–94. Google Scholar
Saint-Grégoire, P., Janovec, V. & Kopský, V. (1997). A sample analysis of domain walls in
simple cubic phase of C 60 . Ferroelectrics, 191 ...
[
more
results from section 5.2.5 in volume E]
Structural transformations
Huang, Q.,
International Tables for Crystallography
(2019).
Vol. H,
Section 7.13.3.3,
pp. 876-878
[ doi:10.1107/97809553602060000987 ]
are the reflections corresponding to a cubic lattice, and the thin blue lines are the reflections due to the peak splitting or the superlattice peaks. (a) Reflections from a
simple cubic lattice; (b), (c) and (d) reflections from tetragonal ...
[
more
results from section 7.13.3 in volume H]
Sphere packings and packings of ellipsoids
Koch, E. and
Fischer, W.,
International Tables for Crystallography
(2006).
Vol. C,
ch. 9.1,
pp. 746-751
[ doi:10.1107/97809553602060000617 ]
(1959 b). Possible superstructures in a
simple cubic structure. Sov. Phys. Crystallogr. 4, 17–20. Google Scholar
Smirnova, N. L. (1959 c). Possible arrangement of atoms in the octahedral voids in the hexagonal close-packed ...
The physics of diffraction from powders
Stephens, P.W.,
International Tables for Crystallography
(2019).
Vol. H,
ch. 3.2,
pp. 252-262
[ doi:10.1107/97809553602060000947 ]
1969). By way of illustration, Fig. 3.2.1 shows one Bragg peak of the computed powder-diffraction pattern from an ensemble of spherical particles of point scatterers in a
simple cubic lattice. The lattice parameter is a, and the diameter ...
