下部结构
空间组
空格(标点符号)
群(周期表)
对称(几何)
晶体结构
结晶学
多样性(控制论)
“点”组
点(几何)
对称运算
数学
纯数学
理论物理学
计算机科学
化学
组合数学
物理
X射线晶体学
几何学
衍射
工程类
量子力学
统计
结构工程
操作系统
作者
M. Nespolo,M. I. Aroyo
标识
DOI:10.1107/s2053273316009293
摘要
Volume A of International Tables for Crystallography is the reference for space-group information. However, the content is not exhaustive because for many space groups a variety of settings may be chosen but not all of them are described in detail or even fully listed. The use of alternative settings may seem an unnecessary complication when the purpose is just to describe a crystal structure; however, these are of the utmost importance for a number of tasks, such as the investigation of structure relations between polymorphs or derivative structures, the study of pseudo-symmetry and its potential consequences, and the analysis of the common substructure of twins. The aim of the article is twofold: (i) to present a guide to expressing the symmetry operations, the Hermann–Mauguin symbols and the Wyckoff positions of a space group in an alternative setting, and (ii) to point to alternative settings of space groups of possible practical applications and not listed in Volume A of International Tables for Crystallography .
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