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Grain Growth in Large-Scale Molecular Dynamics Simulation: Linkage between Atomic Configuration and von Neumann-Mullins Relation

机译:大规模分子动力学模拟中的晶粒长大:原子构型与冯·诺伊曼·穆林关系之间的联系

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Grain growth in nanometer scale is closely investigated with a combination of a large-scale molecular dynamics (MD) simulation and a comprehensive post-analysis technique. The volume change of grains is directly estimated for all grains in two-dimensional and three dimensional grain growths. For the two-dimensional grain growth, grains with seven and more neighboring grains generally grow larger, whereas those with five and less neighboring grains shrink and some of them disappear within the timescale of the simulation. The result agrees with the von Neumann–Mullins relation. For the three-dimensional grain growth, threshold number of neighboring grains is estimated to be approximately 14, which is close to many of reported values from previous experiments and simulations. An extended model of the von-Neumann-Mullins relation for the three-dimensional grain growth is derived based on the MacPherson-Srolovitz model, from which the threshold number of neighboring grains is estimated to be 14.7. Using the von Neumann–Mullins relation, grain boundary mobility is estimated to be in the order of 10 × 10~(?9) m~(4)J~(?1)s~(?1), which is within the range of reported values. Results and discussion derived from the large-scale MD simulation basically agree with the classical theory, which proofs the validity of simulation results from the statistical point of view, whereas most of present MD studies still limits the discussion to the local structure around of particular grain boundaries due to the size limitation. The quantitative discussion based on the large-scale MD simulation is largely attributable to the rapid progress in high-performance computational environments.
机译:结合大规模分子动力学(MD)模拟和全面的后分析技术,对纳米级晶粒的生长进行了密切研究。直接估计二维和三维晶粒生长中所有晶粒的晶粒体积变化。对于二维晶粒生长,具有七个及更多相邻晶粒的晶粒通常会长大,而具有五个及以下相邻晶粒的晶粒会收缩,其中一些会在模拟的时间范围内消失。结果与冯·诺伊曼-穆林的关系吻合。对于三维晶粒生长,相邻晶粒的阈值数量估计约为14,这与以前的实验和模拟所报告的许多值接近。基于MacPherson-Srolovitz模型,导出了用于三维晶粒生长的von-Neumann-Mullins关系的扩展模型,该模型估计相邻晶粒的阈值数为14.7。利用冯·诺伊曼-穆林关系,估计晶界迁移率约为10×10〜(?9)m〜(4)J〜(?1)s〜(?1),在该范围内报告值。大规模MD模拟得到的结果和讨论基本上与经典理论相吻合,这从统计学的角度证明了模拟结果的有效性,而当前大多数MD研究仍将讨论局限于特定晶粒的局部结构。边界受大小限制。基于大规模MD仿真的定量讨论很大程度上归因于高性能计算环境的飞速发展。

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