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Density-functional calculations of defect formation energies using supercell methods: Defects in diamond

机译:使用超级电池方法进行缺陷形成能量的密度函数计算:金刚石中的缺陷

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摘要

Density-functional theory combined with periodic boundary conditions is used to systematically study the dependence of defect formation energy on supercell size for diamond containing vacancy and self-interstitial defects. We investigate the effect of the electrostatic energy due to the neutralization of charged supercells and the effect of the alignment of the valence band maximum (VBM) on the formation energy. For negatively charged vacancies and positively charged interstitials, the formation energies show a clear dependence on supercell size, and the electrostatic corrections agree with the trend given by the Makov-Payne scheme (Ref. 28). For positively charged vacancies and negatively charged interstitials, the size dependence and the electrostatic corrections are quite weak. An analysis of the spatial charge density distributions reveals that these large variations in electrostatic terms with defect type originate from differences in the screening of the defect-localized charge, as explained by using a simple electron-gas model. Several VBM alignment schemes are also tested. The best agreement between the calculated and asymptotically exact ionization levels is obtained when the levels are based on the formation energies referenced to the VBM of the defect-containing supercell.
机译:利用密度泛函理论结合周期边界条件,系统地研究了缺陷形成能对含空位和自填隙缺陷的金刚石的超晶胞尺寸的依赖性。我们研究了由于带电超级电池的中和而产生的静电能的影响,以及价带最大值(VBM)对准对形成能的影响。对于带负电荷的空位和带正电荷的间隙,地层能量显示出与超级电池尺寸的明显依赖关系,静电校正与Makov-Payne方案给出的趋势一致(参考资料28)。对于带正电荷的空位和带负电荷的间隙,尺寸依赖性和静电校正非常弱。对空间电荷密度分布的分析表明,这些带有缺陷类型的静电项的较大变化源于缺陷定位电荷的筛选差异,如使用简单的电子-气体模型所解释的。还测试了几种VBM对齐方案。当电离能级基于参考含缺陷超级电池的VBM的形成能时,可以在计算出的和渐近精确的电离能级之间获得最佳一致性。

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