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环丁二烯的参考能量:自动异构化与激发态

Reference Energies for Cyclobutadiene: Automerization and Excited States.

作者信息

Monino Enzo, Boggio-Pasqua Martial, Scemama Anthony, Jacquemin Denis, Loos Pierre-François

机构信息

Laboratoire de Chimie et Physique Quantiques (UMR 5626), Université de Toulouse, CNRS, UPS, 31062 Toulouse, France.

Nantes Université, CNRS, CEISAM UMR 6230, F-44000 Nantes, France.

出版信息

J Phys Chem A. 2022 Jul 21;126(28):4664-4679. doi: 10.1021/acs.jpca.2c02480. Epub 2022 Jul 12.

Abstract

Cyclobutadiene is a well-known playground for theoretical chemists and is particularly suitable to test ground- and excited-state methods. Indeed, due to its high spatial symmetry, especially at the square geometry but also in the rectangular arrangement, the ground and excited states of cyclobutadiene exhibit multiconfigurational characters and single-reference methods, such as standard adiabatic time-dependent density-functional theory (TD-DFT) or standard equation-of-motion coupled cluster (EOM-CC), are notoriously known to struggle in such situations. In this work, using a large panel of methods and basis sets, we provide an extensive computational study of the automerization barrier (defined as the difference between the square and rectangular ground-state energies) and the vertical excitation energies at and equilibrium structures. In particular, selected configuration interaction (SCI), multireference perturbation theory (CASSCF, CASPT2, and NEVPT2), and coupled-cluster (CCSD, CC3, CCSDT, CC4, and CCSDTQ) calculations are performed. The spin-flip formalism, which is known to provide a qualitatively correct description of these diradical states, is also tested within TD-DFT (combined with numerous exchange-correlation functionals) and the algebraic diagrammatic construction [ADC(2)-s, ADC(2)-x, and ADC(3)]. A theoretical best estimate is defined for the automerization barrier and for each vertical transition energy.

摘要

环丁二烯是理论化学家们熟知的研究对象,特别适合用于测试基态和激发态方法。实际上,由于其高度的空间对称性,尤其是在正方形几何构型以及矩形排列中,环丁二烯的基态和激发态呈现出多组态特征,而单参考方法,如标准的含时密度泛函理论(TD-DFT)或标准的运动方程耦合簇方法(EOM-CC),在这种情况下众所周知会遇到困难。在这项工作中,我们使用大量的方法和基组,对环丁二烯的异构化能垒(定义为正方形和矩形基态能量之差)以及在平衡结构下的垂直激发能进行了广泛的计算研究。具体而言,进行了选定的组态相互作用(SCI)、多参考微扰理论(CASSCF、CASPT2和NEVPT2)以及耦合簇方法(CCSD、CC3、CCSDT、CC4和CCSDTQ)的计算。自旋翻转形式主义,已知能对这些双自由基态提供定性正确的描述,也在TD-DFT(结合多种交换关联泛函)以及代数图示构建方法[ADC(2)-s、ADC(2)-x和ADC(3)]中进行了测试。为异构化能垒以及每个垂直跃迁能定义了理论最佳估计值。

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