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Topological and atomic scale characterization of grain boundary networks in polycrystalline and nanocrystalline materials

机译:多晶和纳米晶体材料中晶界网络的拓扑和原子尺度表征

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摘要

Microstructure in polycrystalline materials, either coarse-grained or nano-crystalline, is characterized by the topological structure of grain boundary networks which are composed of an array of complex geometric entities with different dimensions such as grain volume, grain boundary plane, triple junction line, and vertex point. The ensemble of these entities gives rise to statistical properties represented by their distribution functions, means, variances, and correlation functions. Moreover, contrast to Gibbs' description, on atomic scales these entities are no longer mathematically abstract geometric objects such as simple plane, line or point; rather they possess finite thickness and volumes, as well as certain specific atomic structures and chemistry. While some of these entities can be measured from experiment, a large number of them still remain inaccessible, that includes identification of the full range of topological properties and the structure characterization on atomic scales. In this article, we present algorithms and numerical methods to characterize systematically these entities in grain boundary networks in polycrystalline samples which are either from serial sectioning of real polycrystals or from digital microstructures generated using inverse Monte Carlo methods. The rendered micro-structures are represented by the topological and geometric properties such as the grain volume, grain boundary area, triple junction length, and their statistical properties. Most importantly we give the atomic coordinates and label the type of the topological entities to which each atom belongs in the polycrystalline and nano-crystalline materials. Such quantitative characterization, unavailable before, enables detailed and rigorous treatment of
机译:多晶材料(无论是粗晶粒还是纳米晶体)的微观结构的特征在于晶界网络的拓扑结构,其由一系列具有不同尺寸(例如晶粒体积,晶界平面,三重结线,和顶点。这些实体的集合产生了由其分布函数,均值,方差和相关函数表示的统计属性。此外,与吉布斯的描述相反,在原子尺度上,这些实体不再是数学上抽象的几何对象,例如简单的平面,直线或点;它们具有有限的厚度和体积,以及某些特定的原子结构和化学性质。尽管其中一些实体可以通过实验进行测量,但其中许多实体仍然无法访问,其中包括完整范围的拓扑特性的识别以及原子级的结构表征。在本文中,我们提出了算法和数值方法来系统地表征多晶样品中晶界网络中的这些实体,这些样品要么来自真实多晶的连续切片,要么来自使用逆蒙特卡洛方法生成的数字微结构。呈现的微结构由拓扑和几何特性表示,例如晶粒体积,晶界面积,三重结长及其统计特性。最重要的是,我们给出原子坐标并标记多晶和纳米晶体材料中每个原子所属的拓扑实体的类型。这种以前无法获得的定量表征,可以对它们进行详细而严格的处理

著录项

  • 来源
    《Progress in Materials Science》 |2011年第6期|p.864-899|共36页
  • 作者

    Mo Li; Tao Xu;

  • 作者单位

    School of Materials Science and Engineering, Georgia Institute of Technology, Atlanta, CA 30332, United States;

    School of Materials Science and Engineering, Georgia Institute of Technology, Atlanta, CA 30332, United States;

  • 收录信息 美国《科学引文索引》(SCI);美国《工程索引》(EI);
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类
  • 关键词

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