离散扭结和畴壁动力学

IF 0.5 4区 材料科学 Q4 CRYSTALLOGRAPHY
B. V. Petukhov
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引用次数: 0

摘要

准一维系统中的扭结和畴壁动力学在介于尖锐扭结模型和弹性弦的连续介质模型之间的模型框架内进行了描述。考虑了晶体材料离散结构的影响,包括扭结迁移能量释放的周期性不均匀性。在使用最小数量内部变量的透明近似中,计算了佩尔斯障碍对驱动力的依赖,并描述了静态和动态状态之间的过渡。该理论基于普遍的Frenkel-Kontorova模型,可应用于各种性质的扩展系统。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Kinetics of Discrete Kinks and Domain Walls

Kinetics of Discrete Kinks and Domain Walls

Kinetics of Discrete Kinks and Domain Walls

The kinetics of kinks and domain walls in quasi-one-dimensional systems is described within the framework of a model intermediate between the sharp kink model and the continuum model of an elastic string. The effects resulting from the discrete structure of crystalline materials are considered, including the periodic inhomogeneity of the energy relief for kink migration. Within a transparent approximation using a minimum number of internal variables, the dependence of the Peierls barriers on the driving force is calculated, and the transition between static and dynamic regimes is described. The theory is based on the universal Frenkel–Kontorova model and can be applied to extended systems of various nature.

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来源期刊
Crystallography Reports
Crystallography Reports 化学-晶体学
CiteScore
1.10
自引率
28.60%
发文量
96
审稿时长
4-8 weeks
期刊介绍: Crystallography Reports is a journal that publishes original articles short communications, and reviews on various aspects of crystallography: diffraction and scattering of X-rays, electrons, and neutrons, determination of crystal structure of inorganic and organic substances, including proteins and other biological substances; UV-VIS and IR spectroscopy; growth, imperfect structure and physical properties of crystals; thin films, liquid crystals, nanomaterials, partially disordered systems, and the methods of studies.
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