arXivDaily arXiv每日学术速递 周一至周五更新
arXiv 1909.00720cond-mat.mtrl-sci
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用总能量计算具有MGGA泛函的周期固体的带隙

On the calculation of the bandgap of periodic solids with MGGA functionals using the total energy

Fabien Tran, Jan Doumont, Peter Blaha, Miguel A. L. Marques, Silvana Botti, Albert P. Bartók

摘要:

在过去的几年中,人们越来越清楚,Meta广义梯度近似(MGGA)的泛函比GGA泛函更准确的几何和能量的电子系统。然而,MGGA泛函对于电子结构也可能更有趣,特别是当势是非乘法的(即,当MGGA在广义Kohn-Sham框架中实现时),这可以帮助获得更准确的带隙。在这里,我们表明,MGGA泛函的固体的带隙的计算可以非常准确地也在一个非自洽的方式。该方案只使用总能量,因此,可以是非常有用的,当一个特定的MGGA功能的自洽实现不可用。由于自洽MGGA计算可能难以收敛,因此非自洽方案也可以帮助加速计算。此外,它可以应用于任何其他类型的泛函,相应的潜力的实现是不平凡的。

英文摘要:

During the last few years, it has become more and more clear that functionals of the meta generalized gradient approximation (MGGA) are more accurate than GGA functionals for the geometry and energetics of electronic systems. However, MGGA functionals are also potentially more interesting for the electronic structure, in particular when the potential is non-multiplicative (i.e., when MGGAs are implemented in the generalized Kohn-Sham framework), which may help to get more accurate bandgaps. Here, we show that the calculation of bandgap of solids with MGGA functionals can be done very accurately also in a non-self-consistent manner. This scheme uses only the total energy and can, therefore, be very useful when the self-consistent implementation of a particular MGGA functional is not available. Since self-consistent MGGA calculations may be difficult to converge, the non-self-consistent scheme may also help to speed-up the calculations. Furthermore, it can be applied to any other types of functionals, for which the implementation of the corresponding potential is not trivial.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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