连续框架内的涡旋状原子结构理论研究

IF 1.8 4区 材料科学 Q2 MATERIALS SCIENCE, CHARACTERIZATION & TESTING
I. I. Sukhanov, A. Yu. Nikonov, I. A. Ditenberg, A. I. Dmitriev
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引用次数: 0

摘要

摘要 本文提出了一种利用回归分析法评估涡旋状原子结构定向曲率的计算方法,该方法通过分量搜索回归因子来实现。所研究的这种结构状态的原子位移离散矢量场是根据无缺陷变形晶体的分子动力学模拟结果获得的。在给定的方法中,获得了所需离散矢量场的连续表示。分析了自由体积的重新分布和晶格的重新定向。研究发现,特定区域(涡旋中心和原子位移补偿区域)外的定向曲率值约为|K| ≈ 0.286 nm-1。涡旋状结构与连续离散型缺陷的模型概念之间的关系得到了证明。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Theoretical Study of Vortex-Like Atomic Structures within a Continuum Framework

Theoretical Study of Vortex-Like Atomic Structures within a Continuum Framework

Theoretical Study of Vortex-Like Atomic Structures within a Continuum Framework

A computational approach is proposed for assessing the oriented curvature of vortex-like atomic structures using regression analysis by component-wise search for regressors. The studied discrete vector fields of atomic displacements of such structural states are obtained based on the results of molecular dynamics simulations of a defect-free deformed crystallite. Within the given approach, a continuous representation of the desired discrete vector field is obtained. The redistribution of the free volume and lattice reorientation are analyzed. It is found that the value of oriented curvature outside specific regions (vortex centers and regions of compensated atomic displacements) is about |K| ≈ 0.286 nm–1. The relationship is shown between the vortex-like structures and model concepts of a continuous disclination-type defect.

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来源期刊
Physical Mesomechanics
Physical Mesomechanics Materials Science-General Materials Science
CiteScore
3.50
自引率
18.80%
发文量
48
期刊介绍: The journal provides an international medium for the publication of theoretical and experimental studies and reviews related in the physical mesomechanics and also solid-state physics, mechanics, materials science, geodynamics, non-destructive testing and in a large number of other fields where the physical mesomechanics may be used extensively. Papers dealing with the processing, characterization, structure and physical properties and computational aspects of the mesomechanics of heterogeneous media, fracture mesomechanics, physical mesomechanics of materials, mesomechanics applications for geodynamics and tectonics, mesomechanics of smart materials and materials for electronics, non-destructive testing are viewed as suitable for publication.
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