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用约束变分密度泛函理论计算标准密度泛函中的电荷转移跃迁。

On the calculation of charge transfer transitions with standard density functionals using constrained variational density functional theory.

机构信息

Department of Chemistry, University of Calgary, University Drive 2500, Calgary AB T2N-1N4, Canada.

出版信息

J Chem Phys. 2010 Aug 21;133(7):074104. doi: 10.1063/1.3471449.

DOI:10.1063/1.3471449
PMID:20726632
Abstract

It is well known that time-dependent density functional theory (TD-DFT) based on standard gradient corrected functionals affords both a quantitative and qualitative incorrect picture of charge transfer transitions between two spatially separated regions. It is shown here that the well known failure can be traced back to the use of linear response theory. Further, it is demonstrated that the inclusion of higher order terms readily affords a qualitatively correct picture even for simple functionals based on the local density approximation. The inclusion of these terms is done within the framework of a newly developed variational approach to excitation energies called constrained variational density functional theory (CV-DFT). To second order [CV(2)-DFT] this theory is identical to adiabatic TD-DFT within the Tamm-Dancoff approximation. With inclusion of fourth order corrections [CV(4)-DFT] it affords a qualitative correct description of charge transfer transitions. It is finally demonstrated that the relaxation of the ground state Kohn-Sham orbitals to first order in response to the change in density on excitation together with CV(4)-DFT affords charge transfer excitations in good agreement with experiment. The new relaxed theory is termed R-CV(4)-DFT. The relaxed scheme represents an effective way in which to introduce double replacements into the description of single electron excitations, something that would otherwise require a frequency dependent kernel.

摘要

众所周知,基于标准梯度校正泛函的时变密度泛函理论(TD-DFT)对两个空间分离区域之间的电荷转移跃迁提供了定量和定性的错误描述。本文表明,这种众所周知的失败可以追溯到线性响应理论的使用。此外,还证明了即使对于基于局域密度近似的简单泛函,包含高阶项也很容易提供定性正确的描述。这些项是在称为约束变分密度泛函理论(CV-DFT)的新开发的激发能变分方法的框架内包含的。对于二阶[CV(2)-DFT],该理论在绝热 TD-DFT 中与 Tamm-Dancoff 近似相同。包含四阶校正[CV(4)-DFT]后,它提供了电荷转移跃迁的定性正确描述。最后证明,激发时基态 Kohn-Sham 轨道对密度变化的一阶弛豫与 CV(4)-DFT 一起提供了与实验良好一致的电荷转移激发。新的弛豫理论称为 R-CV(4)-DFT。弛豫方案代表了一种将双取代物引入单电子激发描述中的有效方法,否则这将需要一个依赖于频率的核。

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