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含微扰的三重态修正在含时多参考耦合簇理论中的应用。

Perturbative triples corrections in state-specific multireference coupled cluster theory.

机构信息

Institut für Physikalische Chemie, Universität Mainz, D-55099 Mainz, Germany.

出版信息

J Chem Phys. 2010 Feb 21;132(7):074107. doi: 10.1063/1.3305335.

Abstract

We formulated and implemented a perturbative triples correction for the state-specific multireference coupled cluster approach with singles and doubles suggested by Mukherjee and co-workers, Mk-MRCCSD [Mol. Phys. 94, 157 (1998)]. Our derivation of the energy correction [Mk-MRCCSD(T)] is based on a constrained search for stationary points of the Mk-MRCC energy functional together with a perturbative expansion with respect to the appearing triples cluster operator. The Lambda-Mk-MRCCSD(T) approach derived in this way consists in (1) a correction to the off-diagonal matrix elements of the effective Hamiltonian which is unique to coupled cluster methods based on the Jeziorski-Monkhorst ansatz, and (2) an asymmetric energy correction to the diagonal elements of the effective Hamiltonian. The Mk-MRCCSD(T) correction is obtained from the Lambda-Mk-MRCCSD(T) method by approximating the singles and doubles Lagrange multipliers with the corresponding cluster amplitudes. We investigate the performance of the Mk-MRCCSD(T) method by applying it to the potential energy curve of the BeH(2) model and F(2) and the geometry and harmonic vibrational frequencies of ozone. Computation of the energy difference between the mono- and bicyclic forms of the 2,6-pyridyne diradical illustrates the potential of Mk-MRCCSD(T) as a tool for the study of realistic chemical problems requiring multireference zeroth-order wave functions.

摘要

我们为 Mukherjee 及其同事提出的单双激发态特异多参考耦合簇方法(Mk-MRCCSD)制定并实现了微扰三重态修正,Mk-MRCCSD [Mol. Phys. 94, 157 (1998)]。我们对能量修正 [Mk-MRCCSD(T)] 的推导是基于对 Mk-MRCC 能量泛函的稳定点的约束搜索,以及相对于出现的三重态簇算符的微扰展开。以这种方式推导的 Lambda-Mk-MRCCSD(T) 方法包括(1)基于 Jeziorski-Monkhorst 假设的耦合簇方法特有的有效哈密顿量的非对角矩阵元的修正,以及(2)有效哈密顿量对角矩阵元的不对称能量修正。Mk-MRCCSD(T) 修正通过用相应的簇振幅近似 Lambda-Mk-MRCCSD(T) 方法中的单双激发拉格朗日乘子来获得。我们通过将其应用于 BeH(2) 模型和 F(2) 的势能曲线以及臭氧的几何形状和简谐振动频率来研究 Mk-MRCCSD(T) 方法的性能。计算单环和双环 2,6-吡啶基二自由基之间的能量差说明了 Mk-MRCCSD(T) 作为研究需要多参考零阶波函数的实际化学问题的工具的潜力。

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