持久同源性:一种理解中程有序玻璃结构的工具

Q1 Physics and Astronomy
Søren S. Sørensen , Tao Du , Christophe A.N. Biscio , Lisbeth Fajstrup , Morten M. Smedskjaer
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引用次数: 5

摘要

玻璃结构仍然让科学家感到困惑,特别是由于在描述第一配位壳以外的结构秩序(即所谓的中程秩序)方面的挑战。因此,结构方法的发展需要推进我们对这些无序材料的结构-性质关系的理解。为此,我们在这里回顾了一种有趣的新方法的基础,应用和前景,即持久同调,这是一种拓扑数据分析。这种方法允许分析材料中的环形和空洞型结构,而无需对网络结构进行任何假设。正如本文所讨论的,它最近被用于分析玻璃的原子位置数据(从原子模拟或反向蒙特卡罗获得),特别是关于它们的中程有序结构。我们还讨论了将持续同源分析与机器学习计算相结合的机会,以及需要进一步研究的开放性问题和挑战。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Persistent homology: A tool to understand medium-range order glass structure

Glass structure remains puzzling to scientists, especially due to the challenges in characterizing their structural order beyond the first coordination shell, i.e., the so-called medium-range order. Structural method development is therefore needed to advance our understanding of, e.g., structure-property relations in these disordered materials. To this end, we here review the fundamentals, applications and perspectives of an interesting new approach, namely persistent homology, which is a type of topological data analysis. This method allows for the analysis of both ring- and void-type structures in materials without making any assumptions of the network structure. As discussed herein, it has recently been used to analyze atomic position data (as obtained from atomistic simulations or reverse Monte Carlo) of glasses, especially regarding their medium-range order structure. We also discuss the opportunities in coupling persistent homology analyses with machine learning calculations as well as the open questions and challenges that require further investigations.

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来源期刊
Journal of Non-Crystalline Solids: X
Journal of Non-Crystalline Solids: X Materials Science-Materials Chemistry
CiteScore
3.20
自引率
0.00%
发文量
50
审稿时长
76 days
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