α铁的晶界能函数

R. Sarochawikasit, Congying Wang, P. Kumam, H. Beladi, T. Okita, G. Rohrer, S. Ratanaphan
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引用次数: 15

摘要

摘要多晶α铁已广泛应用于各种领域,但利用晶界工程(GBE)技术设计α铁的微观结构尚无定论。一个限制因素是,虽然在晶界类型的五维空间中存在许多不同的晶界,但确定的能量相对较少。在本研究中,构建了一个片状连续的α铁晶界能量函数,利用低维的脚手架子集填充整个晶界类型的五维空间。由于从晶界能函数插值得到的能量与利用原子模拟计算得到的408晶界一致,因此可以利用该能量函数生成更大的晶界能集。对插值得到的能量与实测晶界居数的比较表明,高能各向异性取向(最大晶界能与最小晶界能之差大于0.4 J/m2)与实测晶界居数呈负相关。结果表明,α铁中的GBE应该考虑高能各向异性取向,而不是像fcc金属那样考虑与孪晶有关的晶界(Σ3, Σ9, Σ27a和Σ27b)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Grain Boundary Energy Function for α Iron
Abstract Polycrystalline α iron has been used in various applications, yet its microstructure design via grain boundary engineering (GBE) is not well established. One limiting factor is that while there are many different grain boundaries in the five-dimensional space of grain boundary types, relatively few of the energies have been determined. In this study, a piece-wise continuous grain boundary energy function for α iron is constructed to fill the entire five-dimensional space of grain boundary types using scaffolding subsets with lower dimensionality. Because the energies interpolated from the grain boundary energy function are consistent with the 408 boundaries that have been calculated using atomistic simulations, the energy function is then employed to generate a larger set of grain boundary energies. Comparisons between the interpolated energies and the measured grain boundary population indicate that they are inversely correlated for the high-energy anisotropy misorientations (those for which the difference between the maximum and minimum grain boundary energies is greater than 0.4 J/m2). The results suggest that GBE in the α iron should consider the high-energy anisotropy misorientations, rather than the twinning-related grain boundaries (Σ3, Σ9, Σ27a, and Σ27b) as in the case of fcc metals.
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