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使用双组态自洽场轨道的 Mukherjee 多参考耦合簇方法的解析梯度。

Analytic gradients for Mukherjee's multireference coupled-cluster method using two-configurational self-consistent-field orbitals.

机构信息

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

出版信息

J Chem Phys. 2010 Apr 14;132(14):144110. doi: 10.1063/1.3370847.

Abstract

Analytic gradients for the state-specific multireference coupled-cluster method suggested by Mahapatra et al. [Mol. Phys. 94, 157 (1998)] (Mk-MRCC) are reported within the singles and doubles approximation using two-configurational self-consistent field (TCSCF) orbitals. The present implementation extends our previous work on Mk-MRCC gradients [E. Prochnow et al., J. Chem. Phys. 131, 064109 (2009)] which is based on restricted Hartree-Fock orbitals and consequently the main focus of the present paper is on the treatment of orbital relaxation at the TCSCF level using coupled-perturbed TCSCF theory. Geometry optimizations on m-arynes and nitrenes are presented to illustrate the influence of the orbitals on the computed equilibrium structures. The results are compared to those obtained at the single-reference coupled-cluster singles and doubles and at the Mk-MRCC singles and doubles level of theory when using restricted Hartree-Fock orbitals.

摘要

报告了 Mahapatra 等人提出的基于态特定多参考耦合簇方法(Mk-MRCC)的分析梯度[Mol. Phys. 94, 157 (1998)],该方法在单双激发近似下使用双组态自洽场(TCSCF)轨道。本实现扩展了我们之前关于 Mk-MRCC 梯度的工作[E. Prochnow 等人,J. Chem. Phys. 131, 064109 (2009)],该工作基于限制哈特ree-fock 轨道,因此本论文的主要重点是使用耦合微扰 TCSCF 理论在 TCSCF 水平上处理轨道弛豫。对 m-arynes 和 nitrenes 进行了几何优化,以说明轨道对计算平衡结构的影响。结果与在单参考耦合簇单双激发和使用限制哈特ree-fock 轨道的 Mk-MRCC 单双激发水平上获得的结果进行了比较。

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