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Ga2X(X = P,As)低能态的耦合簇方法理论研究。

Theoretical study on low-lying states of Ga2X (X = P, As) with coupled-cluster approaches.

机构信息

College of Chemistry, Sichuan University, Chengdu, 610065, P. R. China.

出版信息

Phys Chem Chem Phys. 2013 Nov 7;15(41):17929-37. doi: 10.1039/c3cp52192c.

DOI:10.1039/c3cp52192c
PMID:24045293
Abstract

Low-lying states of Ga2P and Ga2As are investigated with the equation-of-motion coupled-cluster approach for ionized states at the singles and doubles level (EOMIP-CCSD) as well as at the CCSDT-3 level together with CCSD, CCSD(T), and DFT. Except for the asymmetric stretching b2 mode of the (2)B2 and (2)A1 states, all these approaches provide structures, frequencies and adiabatic electron affinities that are in reasonable agreement with each other. According to our results, the lowest-energy state of these two molecules is the (2)A' state of C(s) symmetry and the (2)B2 state is the ground electronic state with C(2v) symmetry. As for the b2 mode, CCSD and CCSD(T) afford real frequencies for the (2)B2 state, while EOM approaches and DFT with most exchange-correlation functionals give rise to imaginary frequencies. The (2)B2 and (2)A1 states couple with each other due to distortion along b2 mode through the pseudo-Jahn-Teller effect. Analysis on results shows that EOM approaches afford reasonable b2 frequencies for the two states and DFT approaches, except for BP86 and PBE, provide qualitatively correct b2 frequencies for the (2)B2 state. In addition, a potential matrix is introduced to describe the vibronic coupling between the (2)B2 and (2)A1 states and parameters in the matrix are fitted to the adiabatic potential curves from EOMIP-CCSD results.

摘要

采用单电子和双电子激发的电子运动方程耦合簇方法(EOM-CCSD)以及三级耦合簇加上单双激发(CCSDT-3)与 CCSD、CCSD(T)和密度泛函理论(DFT)相结合,研究了 Ga2P 和 Ga2As 的低能态。除了(2)B2 和(2)A1 态的不对称伸缩 b2 模式外,所有这些方法都提供了结构、频率和绝热电子亲和能,彼此之间具有较好的一致性。根据我们的结果,这两个分子的最低能量态是 C(s)对称的(2)A'态,(2)B2 态是 C(2v)对称的基态电子态。对于 b2 模式,CCSD 和 CCSD(T)为(2)B2 态提供了实频率,而 EOM 方法和大多数交换相关泛函的 DFT 则给出了虚频率。(2)B2 和(2)A1 态通过沿 b2 模式的变形通过赝 Jahn-Teller 效应相互耦合。结果分析表明,EOM 方法为这两个态提供了合理的 b2 频率,而除了 BP86 和 PBE 之外的 DFT 方法为(2)B2 态提供了定性正确的 b2 频率。此外,还引入了一个势能矩阵来描述(2)B2 和(2)A1 态之间的振子耦合,并且矩阵中的参数被拟合到 EOMIP-CCSD 结果的绝热势能曲线。

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