单斜晶系
领域(数学分析)
结晶学
铁电性
磁畴壁(磁性)
材料科学
地质学
物理
化学
数学
晶体结构
数学分析
光电子学
量子力学
磁化
磁场
电介质
作者
Ido Biran,Semën Gorfman
出处
期刊:
日期:2024-04-29
卷期号:80 (3): 293-304
被引量:1
标识
DOI:10.1107/s2053273324002419
摘要
Monoclinic ferroelectric phases are prevalent in various functional materials, most notably mixed-ion perovskite oxides. These phases can manifest as regularly ordered long-range crystallographic structures or as macroscopic averages of the self-assembled tetragonal/rhombohedral nanodomains. The structural and physical properties of monoclinic ferroelectric phases play a pivotal role when exploring the interplay between ferroelectricity, ferroelasticity, giant piezoelectricity and multiferroicity in crystals, ceramics and epitaxial thin films. However, the complex nature of this subject presents challenges, particularly in deciphering the microstructures of monoclinic domains. In Paper I [Biran & Gorfman (2024). Acta Cryst. A 80 , 112–128] the geometrical principles governing the connection of domain microstructures formed by pairing M AB type monoclinic domains were elucidated. Specifically, a catalog was established of `permissible domain walls', where `permissible', as originally introduced by Fousek & Janovec [ J. Appl. Phys. (1969), 40 , 135–142], denotes a mismatch-free connection between two monoclinic domains along the corresponding domain wall. The present article continues the prior work by elaborating on the formalisms of permissible domain walls to describe domain microstructures formed by pairing the M C type monoclinic domains. Similarly to Paper I, 84 permissible domain walls are presented for M C type domains. Each permissible domain wall is characterized by Miller indices, the transformation matrix between the crystallographic basis vectors of the domains and, crucially, the expected separation of Bragg peaks diffracted from the matched pair of domains. All these parameters are provided in an analytical form for easy and intuitive interpretation of the results. Additionally, 2D illustrations are provided for selected instances of permissible domain walls. The findings can prove valuable for various domain-related calculations, investigations involving X-ray diffraction for domain analysis and the description of domain-related physical properties.
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