Table 1.5.4.1

Aroyo, M. I.; Wondratschek, H.

doi:10.1107/97809553602060000553

International
Tables for
Crystallography
Volume B
Reciprocal space
Edited by U. Shmueli

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International Tables for Crystallography (2006). Vol. B. ch. 1.5, p. 167

Table 1.5.4.1

M. I. Aroyo^a ^* and H. Wondratschek^b

^a Faculty of Physics, University of Sofia, bulv. J. Boucher 5, 1164 Sofia, Bulgaria , and ^bInstitut für Kristallographie, Universität, D-76128 Karlsruhe, Germany
Correspondence e-mail: aroyo@phys.uni-sofia.bg

Table 1.5.4.1 | top | pdf |
Conventional coefficients $[(k_{i})^{T}]$ of k expressed by the adjusted coefficients $[(k_{ai})]$ of IT A for the different Bravais types of lattices in direct space

Lattice types	$[k_{1}]$	$[k_{2}]$	$[k_{3}]$
aP , mP, oP, tP, cP, rP	$[k_{a1}]$	$[k_{a2}]$	$[k_{a3}]$
mA , oA	$[k_{a1}]$	$[2k_{a2}]$	$[2k_{a3}]$
mC , oC	$[2k_{a1}]$	$[2k_{a2}]$	$[k_{a3}]$
oF , cF, oI, cI	$[2k_{a1}]$	$[2k_{a2}]$	$[2k_{a3}]$
tI	$[k_{a1} + k_{a2}]$	$[-k_{a1} + k_{a2}]$	$[2k_{a3}]$
hP	$[k_{a1} - k_{a2}]$	$[k_{a2}]$	$[k_{a3}]$
hR (hexagonal)	$[2k_{a1} - k_{a2}]$	$[-k_{a1} + 2k_{a2}]$	$[3k_{a3}]$