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用含时密度泛函理论评估钌(II)配合物的激发态能隙

Assessing Excited State Energy Gaps with Time-Dependent Density Functional Theory on Ru(II) Complexes.

作者信息

Atkins Andrew J, Talotta Francesco, Freitag Leon, Boggio-Pasqua Martial, González Leticia

机构信息

Institute of Theoretical Chemistry, Faculty of Chemistry, University of Vienna , Währinger Straße 17, A-1090 Vienna, Austria.

Laboratoire de Chimie et Physique Quantiques (UMR5626), CNRS et Université de Toulouse 3, 31062 Toulouse, France.

出版信息

J Chem Theory Comput. 2017 Sep 12;13(9):4123-4145. doi: 10.1021/acs.jctc.7b00379. Epub 2017 Aug 22.

Abstract

A set of density functionals coming from different rungs on Jacob's ladder is employed to evaluate the electronic excited states of three Ru(II) complexes. While most studies on the performance of density functionals compare the vertical excitation energies, in this work we focus on the energy gaps between the electronic excited states, of the same and different multiplicity. Excited state energy gaps are important for example to determine radiationless transition probabilities. Besides energies, a functional should deliver the correct state character and state ordering. Therefore, wave function overlaps are introduced to systematically evaluate the effect of different functionals on the character of the excited states. As a reference, the energies and state characters from multistate second-order perturbation theory complete active space (MS-CASPT2) are used. In comparison to MS-CASPT2, it is found that while hybrid functionals provide better vertical excitation energies, pure functionals typically give more accurate excited state energy gaps. Pure functionals are also found to reproduce the state character and ordering in closer agreement to MS-CASPT2 than the hybrid functionals.

摘要

使用一组来自雅各布天梯不同梯级的密度泛函来评估三种钌(II)配合物的电子激发态。虽然大多数关于密度泛函性能的研究比较垂直激发能,但在这项工作中,我们关注相同和不同多重性的电子激发态之间的能隙。激发态能隙对于确定例如无辐射跃迁概率很重要。除了能量,一个泛函还应该给出正确的态特征和态排序。因此,引入波函数重叠来系统地评估不同泛函对激发态特征的影响。作为参考,使用了来自多态二阶微扰理论完全活性空间(MS-CASPT2)的能量和态特征。与MS-CASPT2相比,发现虽然杂化泛函提供了更好的垂直激发能,但纯泛函通常给出更准确的激发态能隙。还发现纯泛函在重现态特征和排序方面比杂化泛函更接近MS-CASPT2。

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