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极化率、色散系数和完全基组 CCSD 极限下的延迟函数:从 Be 到 Ba 加 Yb。

Polarizabilities, dispersion coefficients, and retardation functions at the complete basis set CCSD limit: From Be to Ba plus Yb.

机构信息

Skolkovo Institute of Science and Technology, Skolkovo Innovation Center, Moscow 121205, Russia.

出版信息

J Chem Phys. 2019 Dec 7;151(21):214302. doi: 10.1063/1.5129583.

DOI:10.1063/1.5129583
PMID:31822071
Abstract

Static and dynamic polarizabilities of alkaline earth metal atoms Be-Ba and of the Yb atom, as well as dispersion coefficients and retardation functions for their long-range interactions, are used as a benchmark for the restricted coupled cluster method with singles and doubles (CCSD) and noniterative triples added [CCSD(T)] and related polarization propagator CCSD(3) methods at the complete basis set limit. The latter is attained through the sequence of the augmented correlation-consistent polarized weighted core valence n-zeta basis sets with the exact 2-component approximation for the scalar relativistic effects and with the small-core effective core potentials (for Ca, Sr, and Ba). At the converged level of core correlation treatment, the finite-field CCSD(T) method reproduces the best available data for the static dipole and quadrupole polarizabilities better than 1% and 4%, respectively. Systematic cancelation of the triple contribution in the CCSD(3) calculations of the dynamic polarizabilities of alkaline earth metal atoms makes their dispersion coefficients accurate within 3%. The retardation functions are computed and used for the analysis of the long-range interactions in the homonuclear dimers. Implications to accurate ab initio calculations of the global interaction potentials are discussed.

摘要

碱土金属原子 Be-Ba 和 Yb 原子的静态和动态极化率,以及它们长程相互作用的色散系数和延迟函数,被用作受限耦合簇方法(包括单双激发和非迭代三激发项[CCSD(T)])和相关极化传播子 CCSD(3)方法在完全基组极限下的基准。后者通过增强相关一致极化加权核心价 n-zeta 基组的序列来实现,对于标量相对论效应采用精确的 2 分量近似,并采用小核有效核势(对于 Ca、Sr 和 Ba)。在核心相关处理的收敛水平上,有限场 CCSD(T)方法对静态偶极和四极极化率的最佳可用数据的再现精度优于 1%和 4%。在碱土金属原子的动态极化率的 CCSD(3)计算中,三重项的系统抵消使得它们的色散系数的精度在 3%以内。延迟函数被计算并用于分析同核二聚体中的长程相互作用。讨论了对全局相互作用势能进行精确从头计算的影响。

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