材料带隙的可重复密度泛函理论预测

IF 3.9 Q3 PHYSICS, CONDENSED MATTER
Chenxi Lu , Musen Li , Michael J. Ford , Rika Kobayashi , Roger D. Amos , Jeffrey R. Reimers
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引用次数: 0

摘要

尽管密度泛函理论(DFT)计算分子性质的可重复计算程序已经很好地建立起来,但材料性质计算的额外复杂性仍然是当前的重大问题。考虑到一组随机选择的340种3D材料,我们证明了标准计算协议导致在带隙计算期间发生约20%的重大故障。带隙是典型的材料特性,是预测大多数其他特性的基础。本文考察了描述核心电子的赝势选择、平面波基集截止能量和布里渊区积分的影响。对赝势和截止能进行了内部计算参数的优化。对于布里渊区域积分,提出了一种新的计算方案,利用轨道能量的二阶导数矩阵,通过最小化插值误差来选择网格。事实证明,这比仅仅寻求最大化集成网格密度的既定程序提供了显著的增强。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Reproducible density functional theory predictions of bandgaps for materials
Even though reproducible computational procedures for density-functional-theory (DFT) calculations of molecular properties are well established, the additional complexities for calculations of materials properties present significant current issues. Considering a randomly selected set of 340 3D materials, we demonstrate that standard computational protocols lead to c. a. 20 % occurrences of significant failures during bandgap calculations. The bandgap is a quintessential materials property that underpins the prediction of most other properties. Examined herein are the effects of the choice of the pseudopotential to describe core electrons, the plane-wave basis-set cutoff energy, and the Brillouin-zone integration. For the pseudopotential and the cutoff energy, optimization of internal computational parameters is performed. For the Brillouin-zone integration, a new computational protocol is developed that chooses grids by minimization of interpolation errors using the second-derivative matrix of the orbital energies. This is shown to provide significant enhancement over established procedures that seek merely to maximize integration-grid densities.
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来源期刊
Computational Condensed Matter
Computational Condensed Matter PHYSICS, CONDENSED MATTER-
CiteScore
3.70
自引率
9.50%
发文量
134
审稿时长
39 days
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