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包含基态耦合簇振幅的极化传播子的代数-图解构造方案。I. 激发能

Algebraic-diagrammatic construction scheme for the polarization propagator including ground-state coupled-cluster amplitudes. I. Excitation energies.

作者信息

Hodecker Manuel, Dempwolff Adrian L, Rehn Dirk R, Dreuw Andreas

机构信息

Interdisciplinary Center for Scientific Computing, Heidelberg University, Im Neuenheimer Feld 205, D-69120 Heidelberg, Germany.

出版信息

J Chem Phys. 2019 May 7;150(17):174104. doi: 10.1063/1.5081663.

Abstract

An ad hoc modification of the algebraic-diagrammatic construction (ADC) scheme for the polarization propagator is presented. Within this approach, all first-order Møller-Plesset correlation coefficients occurring in the second-order ADC secular matrix are replaced by amplitudes obtained from a coupled cluster doubles (CCD) calculation. This new hybrid method, denoted CCD-ADC(2), has been tested on a series of small diatomic and triatomic molecules and benchmarked with respect to Thiel's benchmark set of medium-sized organic molecules. For the latter, the calculation of 134 singlet and 71 triplet states has shown that CCD-ADC(2) exhibits a mean error and standard deviation of 0.15 ± 0.34 eV for singlet states and 0.0 ± 0.17 eV for triplet states with respect to the provided theoretical best estimates, whereas standard ADC(2) has a mean error and standard deviation of 0.22 ± 0.30 eV for singlet and 0.12 ± 0.16 eV for triplet states. The corresponding extended second-order schemes ADC(2)-x and CCD-ADC(2)-x revealed accuracies of -0.70 ± 0.32 eV and -0.76 ± 0.33 eV for singlet states and -0.55 ± 0.20 eV and -0.67 ± 0.22 eV for triplet states, respectively. Furthermore, the investigation of excited-state potential energy curves along the dissociation of the N molecule has shown that the higher reliability of the ground-state CCD method as compared to MP2 is also inherent to the excited states. While the curves obtained at the ADC(2) level break down at around 2 Å, the ones obtained at CCD-ADC(2) remain reasonable up to about 3.5 Å.

摘要

本文提出了一种针对极化传播子的代数-图解构造(ADC)方案的特别修正。在这种方法中,二阶ADC久期矩阵中出现的所有一阶莫勒-普列斯特定则相关系数都被从耦合簇双激发(CCD)计算中得到的振幅所取代。这种新的混合方法,记为CCD-ADC(2),已在一系列小双原子和三原子分子上进行了测试,并与蒂尔的中等大小有机分子基准集进行了基准测试。对于后者,对134个单重态和71个三重态的计算表明,相对于所提供的理论最佳估计值,CCD-ADC(2)对于单重态的平均误差和标准差为0.15±0.34 eV,对于三重态为0.0±0.17 eV,而标准的ADC(2)对于单重态的平均误差和标准差为0.22±0.30 eV,对于三重态为0.12±0.16 eV。相应的扩展二阶方案ADC(2)-x和CCD-ADC(2)-x对于单重态的精度分别为-0.70±0.32 eV和-0.76±0.33 eV,对于三重态的精度分别为-0.55±0.20 eV和-0.67±0.22 eV。此外,对N分子解离过程中激发态势能曲线的研究表明,基态CCD方法相对于MP2方法具有更高的可靠性,这在激发态中也同样存在。虽然在ADC(2)水平得到的曲线在约2 Å处失效,但在CCD-ADC(2)水平得到的曲线在约3.5 Å之前仍然合理。

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