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A universal state-selective approach to multireference coupled-cluster non-iterative corrections

机译:一种用于多参考耦合簇非迭代校正的通用状态选择方法

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摘要

A new form of the asymmetric energy functional for multireference coupled cluster (MRCC) theories is discussed from the point of view of an energy expansion in a quasidegenerate situation. The resulting expansion for the exact electronic energy can be used to define the non-iterative corrections to approximate MRCC approaches. In particular, we show that in the proposed framework the essential part of dynamic correlation can be encapsulated in the so-called correlation Hamiltonian, which in analogy to the effective Hamiltonian, is defined in the model space (M_0). The proper parametrization of the exact/trial wavefunctions leads to the cancellation of the overlap-type numerators and to a connected form of the correlation Hamiltonian and size-extensive energies. Within this parametrization, when the trial wavefunctions are determined without invoking a specific form of the MRCC sufficiency conditions, the ensuing correction can be universally applied to any type of the approximate MRCC method. The analogies with other MRCC triples corrections to MRCC theories with singles and doubles (MRCCSD) are outlined. In particular, we discuss the approach, which in analogy to the -Mk-MRCCSD(T) method [F. A. Evangelista, E. Prochnow, J. Gauss, H. F. Schaefer III, J. Chem. Phys. 132, 074107 (2010)], introduces an approximate form of the triply-excited clusters into the effective and correlation Hamiltonians. Since the discussed corrections can be calculated as a sum of independent reference-related contributions, possible parallel algorithms are also outlined.
机译:从准生成情况下的能量扩展的角度,讨论了一种新形式的多参考耦合簇(MRCC)不对称能量函数理论。精确电子能量的结果扩展可用于定义非迭代校正,以近似MRCC方法。特别地,我们表明,在所提出的框架中,动态相关性的基本部分可以封装在所谓的相关性哈密顿量中,类似于有效哈密顿量,其在模型空间(M_0)中定义。精确/试验波函数的适当参数化导致重叠型分子的消除,以及相关汉密尔顿能量和尺寸扩展能量的连接形式。在此参数化过程中,当在不调用特定形式的MRCC充分条件的情况下确定试波函数时,随后的校正可以普遍应用于任何类型的近似MRCC方法。概述了与其他MRCC三重校正的类比,其中包括对单打和双打(MRCCSD)的MRCC理论的更正。特别是,我们讨论了类似于-Mk-MRCCSD(T)方法[F. A.Evangelista,E.Prochnow,J.Gauss,H.F.Schaefer III,J.Chem。物理132,074107(2010)],将三激发群的近似形式引入有效和相关的哈密顿量。由于可以将所讨论的校正计算为与参考相关的独立贡献的总和,因此还概述了可能的并行算法。

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