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通信:激发能的杂交玻恩-奥本海默近似/含时密度泛函理论方法。

Communication: A hybrid Bethe-Salpeter/time-dependent density-functional-theory approach for excitation energies.

机构信息

Karlsruhe Institute of Technology (KIT), Institute of Physical Chemistry, Theoretical Chemistry Group, KIT Campus South, P.O. Box 6980, D-76049 Karlsruhe, Germany.

出版信息

J Chem Phys. 2018 Sep 14;149(10):101101. doi: 10.1063/1.5051028.

Abstract

A hybrid Bethe-Salpeter/time-dependent density-functional-theory method is described that aims at improving the performance of the /Bethe-Salpeter-equation (/BSE) method in general and for excited triplet states in particular. The static screened exchange used in the BSE is combined with the correlation kernel of the underlying density functional in a manner that retains a proven feature of the BSE, that is, the correct description of charge-transfer excitations. The performance of the new method, labeled cBSE, is assessed using or ev quasiparticle energies, and an improved performance is observed. The cBSE approach shows nearly equal performance for excited singlet and triplet states, rivaling coupled-cluster theory (in the CC2 approximation) in accuracy at a computational cost that is at least one order of magnitude smaller.

摘要

一种混合的玻色-爱因斯坦/时变密度泛函理论方法被描述出来,旨在提高玻色-爱因斯坦方程(BSE)方法的性能,特别是对于激发的三重态。静态屏蔽交换被用于 BSE,与基础密度泛函的相关核结合在一起,保留了 BSE 的一个经过验证的特征,即对电荷转移激发的正确描述。新方法,标记为 cBSE,使用或 ev 准粒子能量来评估性能,并且观察到性能得到了提高。cBSE 方法对于激发的单重态和三重态表现出几乎相同的性能,在计算成本至少小一个数量级的情况下,其准确性可以与耦合簇理论(在 CC2 近似中)相媲美。

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