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Analytical evaluation of first-order electrical properties based on the spin-free Dirac-Coulomb Hamiltonian

机译:基于无自旋狄拉克-库仑哈密顿量的一阶电学特性的分析评估

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摘要

We report an analytical scheme for the calculation of first-order electrical properties using the spin-free Dirac-Coulomb (SFDC) Hamiltonian, thereby exploiting the well-developed density-matrix formulations in nonrelativistic coupled-cluster (CC) derivative theory. Orbital relaxation effects are fully accounted for by including the relaxation of the correlated orbitals with respect to orbitals of all types, viz., frozen-core, occupied, virtual, and negative energy state orbitals. To demonstrate the applicability of the presented scheme, we report benchmark calculations for first-order electrical properties of the hydrogen halides, HX with X = F, Cl, Br, I, At, and a first application to the iodo(fluoro)methanes, CH_nF _(3 - n)I, n 0-3. The results obtained from the SFDC calculations are compared to those from nonrelativistic calculations, those obtained via leading-order direct perturbation theory as well as those from full Dirac-Coulomb calculations. It is shown that the full inclusion of spin-free (SF) relativistic effects is necessary to obtain accurate first-order electrical properties in the presence of fifth-row elements. The SFDC scheme is also recommended for applications to systems containing lighter elements because it introduces no extra cost in the rate-determining steps of a CC calculation in comparison to the nonrelativistic case. On the other hand, spin-orbit contributions are generally small for first-order electrical properties of closed-shell molecules and may be handled efficiently by means of perturbation theory.
机译:我们报告了一种使用无自旋狄拉克-库仑(SFDC)哈密顿量来计算一阶电性能的分析方案,从而在非相对论耦合簇(CC)派生理论中利用了发达的密度矩阵公式。通过包括相关轨道相对于所有类型的轨道(即,核芯,占据,虚拟和负能态轨道)的弛豫,可以充分考虑轨道弛豫效应。为了证明所提出方案的适用性,我们报告了卤化氢一阶电学性能的基准计算,其中X = F,Cl,Br,I,At,并且首次应用于碘代(氟)甲烷, CH_nF _(3-n)I,n 0-3。将SFDC计算获得的结果与非相对论计算,通过前导直接扰动理论以及完全Dirac-Coulomb计算获得的结果进行比较。结果表明,在存在第五行元素的情况下,完全包含无旋转(SF)相对论效应对于获得准确的一阶电特性是必要的。还建议将SFDC方案应用于包含较轻元素的系统,因为与非相对论的情况相比,它在CC计算的速率确定步骤中不会增加任何成本。另一方面,对于闭壳分子的一阶电学性质,自旋轨道的贡献通常较小,并且可以通过微扰理论有效地处理。

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