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Efficient treatment of local meta-generalized gradient density functionals via auxiliary density expansion: the density fitting (DF) J+X approximation

机译:局部元广义梯度密度的有效处理   通过辅助密度扩展的功能:密度拟合(DF)J + X.   近似

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摘要

We report an efficient technique to treat density functionals of themeta-generalized gradient approximation (mGGA) class in conjunction withdensity fitting of Coulomb terms (DF-J) and exchange-correlation terms (DF-X).While the kinetic energy density $\tau$ cannot be computed in the context of aDF-JX calculation, we show that the Laplacian of the density $\upsilon$ can becomputed with almost no extra cost. With this technique, $\upsilon$-form mGGAsbecome only slightly more expensive (10%--20%) than GGAs in DF-JXtreatment---and several times faster than regular $\tau$-based mGGAcalculations with DF-J and regular treatment of the density functional. Weinvestigate the translation of $\upsilon$-form mGGAs into $\tau$-form mGGAs byemploying a kinetic energy functional, but find this insufficiently reliable atthis moment. However, since $\upsilon$ and $\tau$ carry equivalent information,a reparameterization of accurate mGGAs from the $\tau$-form into the$\upsilon$-form should be possible. Once such functionals become available, weexpect the presented technique to become a powerful tool in the computation ofreaction paths, intermediates, and transition states of medium sized molecules.
机译:我们报告了一种有效的技术,结合库仑项(DF-J)和交换相关项(DF-X)的密度拟合,可以处理主题广义梯度近似(mGGA)类的密度泛函。动能密度$ \ tau $不能在aDF-JX计算的上下文中计算,我们证明了密度\\ upsilon $的拉普拉斯算子几乎不需要额外的成本就可以计算出来。借助这种技术,$ \ upsilon $形式的mGGAs仅比DF-JX处理中的GGA贵一点(10%-20%),并且比使用DF-J和DF-J进行常规基于$ \ tau $的mGGA计算快几倍。定期治疗密度功能。我们研究了利用动能函数将$ \ upsilon $形式的mGGAs转换为$ \ tau $形式的mGGAs的方法,但是目前发现这不够可靠。但是,由于$ \ upsilon $和$ \ tau $携带等效信息,因此应该有可能将准确的mGGA从$ \ tau $形式重新参数化为$ \ upsilon $形式。一旦此类功能可用,我们就期望所提出的技术成为计算中型分子的反应路径,中间体和过渡态的有力工具。

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