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团簇微扰理论。I. 耦合簇目标态和基态能量的理论基础。

Cluster perturbation theory. I. Theoretical foundation for a coupled cluster target state and ground-state energies.

机构信息

Department of Chemistry and Biochemistry, Auburn University, Auburn, Alabama 36849-5312, USA.

Department of Chemistry, qLEAP Center for Theoretical Chemistry, Aarhus University, Langelandsgade 140, DK-8000 Aarhus C, Denmark.

出版信息

J Chem Phys. 2019 Apr 7;150(13):134108. doi: 10.1063/1.5004037.

Abstract

We introduce a new class of perturbation models-the cluster perturbation (CP) models-where the major drawbacks of Møller-Plesset perturbation theory and coupled cluster perturbation theory have been eliminated. In CP theory, we consider a target excitation space relative to the Hartree-Fock state and partition the target excitation space into a parent and an auxiliary excitation space. The zeroth-order state is a coupled cluster (CC) state in the parent excitation space, and the target state is either a cluster linear or a CC state in the target excitation space. In CP theory, perturbation series are determined in orders of the CC parent state similarity-transformed fluctuation potential for the energy and for a molecular property, where the zeroth-order term in the series is the energy or a molecular property for the CC parent state and where the series formally converge to the energy or a molecular property for the target state. In CP theory, we use a generalized order concept, where the zeroth-order component of the extended parent-state Jacobian contains a fluctuation potential contribution, and use this new generalized order to treat internal relaxation in the parent excitation space at zeroth order and hence remove it from the perturbation calculation. Even more importantly, using this new generalized order concept, CP series can be determined for molecular properties of ground and excited states and for transition properties between these states, including excitation energies and energies of the excited states. The applicability of CP theory to both the energy and molecular properties and numerical results for the CP energy and molecular property series demonstrate the superiority of CP theory compared to previous perturbation models. Low-order corrections in the CP perturbation series can be expected soon to become state-of-the-art electronic structure models for the determination of energies and molecular properties of target-state quality for single-configuration dominated molecular systems.

摘要

我们引入了一类新的微扰模型——簇微扰(CP)模型,该模型消除了 Møller-Plesset 微扰理论和耦合簇微扰理论的主要缺点。在 CP 理论中,我们考虑相对于哈特利-福克态的目标激发空间,并将目标激发空间划分为母激发空间和辅助激发空间。零阶态是母激发空间中的耦合簇(CC)态,而目标态是目标激发空间中的簇线性态或 CC 态。在 CP 理论中,微扰级数是根据 CC 母体状态相似变换波动势的阶数来确定的,用于能量和分子性质,其中级数的零阶项是 CC 母体状态的能量或分子性质,而级数形式上收敛到目标状态的能量或分子性质。在 CP 理论中,我们使用广义阶的概念,其中扩展母体状态雅可比矩阵的零阶分量包含波动势贡献,并使用这个新的广义阶来处理母体激发空间中的内部弛豫,从而将其从微扰计算中移除。更重要的是,使用这个新的广义阶概念,可以为基态和激发态的分子性质以及这些态之间的跃迁性质(包括激发能和激发态能量)确定 CP 级数。CP 理论对能量和分子性质的适用性以及 CP 能量和分子性质级数的数值结果表明,CP 理论优于以前的微扰模型。CP 微扰级数的低阶修正有望很快成为单组态主导分子系统的目标态质量能量和分子性质的最新电子结构模型。

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