基于广义梯度近似的金属中点缺陷能的全势KKR计算:1 . fcc和bcc金属中的空位形成能:计算材料科学与工程进展2

T. Hoshino, Toshiya Mizuno, M. Asato, H. Fukushima
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引用次数: 26

摘要

我们提出系统采用基于计算空位形成能量E V F在大多数金属元素(李∼Au) fcc, bcc结构,以及绿巨人属性比如晶格参数和体积模b .广义梯度近似的计算是基于密度泛函形式主义,Perdew和王在1991年提出的(PW91-GGA)和应用潜力Korringa-Kohn-Rostoker格林函数方法,完美晶体和点缺陷系统,由Julich集团开发。首先,我们证明了所研究的所有元素的计算体积性质与实验结果非常吻合:PW91-GGA纠正了金属局部自旋密度近似的缺陷,即对0的低估和对B的高估,a和B的理论误差分别减少到实验结果的1%和10%以内。其次,我们表明,大多数fcc金属的E - F - V在实验误差范围内可以再现,而大多数bcc金属的E - F - V被高估了实验结果的10%-20%。由于大多数实验结果来自于高温下的正电子湮灭测量,因此与实验结果的比较需要在第一性原理计算中包含热晶格膨胀效应。本文还讨论了理论与实验之间的差异。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Full-potential KKR calculations for point defect energies in metals, based on the generalized-gradient approximation: I. Vacancy formation energies in fcc and bcc metals : Advances in computational materials science and engineering II
We present systematic first-principles calculations for vacancy formation energies E F V in most of elemental metals (Li∼Au) of fcc and bcc structures, as well as hulk properties such as lattice parameters a and bulk moduli B. The calculations are based on the generalized-gradient approximation in density-functional formalism, proposed by Perdew and Wang in 1991 (PW91-GGA), and apply the full-potential Korringa-Kohn-Rostoker Green's function method for perfect crystals and point defect systems, developed by the Julich group. First we show that the calculated hulk properties for all elements studied are in excellent agreement with the experimental results: the PW91-GGA corrects the deficiencies of the local spin density approximation for metals, i.e., the underestimation of o and the overestimation of B and the theoretical errors in a and B are reduced within ∼ 1% and ∼ 10% of experimental results, respectively. Second we show that E F V for most of fcc metals are reproduced within the experimental errors, while E F V for most of bcc metals are overestimated by 10%-20% of the experimental results. It is noted that the comparison with the experimental results needs the inclusion of the thermal lattice expansion effect in the first-principles calculations because most of the experimental results were derived from positron annihilation measurements at high temperatures. The remaining discrepancies between theory and experiment are also discussed.
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