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The convergence of spin-orbit configuration interaction calculations for TIH and (113)H

机译:TIH和(113)H自旋轨道结构相互作用计算的收敛性

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摘要

To test the convergence of spin-orbit effects for molecules,the ground states of TlH and (113)H are calculated by configuration interaction(CI) calculations using relativistic effective core potentials with one-electron spin-orbit operators.The employed CI methods are the Kramers' restricted CI (KRCI) and the spin-orbit CI (SOCI) methods.The KRCI method includes the spin-orbit interactions in the generation of one-electron basis space through the use of the two-component molecular spinors obtained by the Kramers' restricted Hartree-Fock (KRHF) method,whereas the SOCI adds the spin-orbit term only at the CI level.For systems with heavy atoms,orbital relaxations due to the spin-orbit interaction could become sizable,resulting in slow convergences for the SOCI method. Spin-orbit effects on bond lengths and energies using single- and multireference CI calculations at the SOCI level of theory are evaluated and compared with KRCI results for TlH and (113)H.The spin-orbit effects on energies converge easily for TlH but slowly for (113)H.Especially,bone lengths do not converge for the seventh-row (113)H in our calculations.The present results imply that large-scale multireference SOCI calculations are necessary for some molecules to recover orbital relaxation effects due to large spin-orbit interactions in the SOCI scheme.In those cases,the KRCI scheme based upon two-component spinors will have advantages over SOCI and other one-component orbital based method.
机译:为了测试分子的自旋轨道效应的收敛性,使用相对论有效有效位势和单电子自旋轨道算子,通过配置相互作用(CI)计算来计算TlH和(113)H的基态。 Kramers的限制性CI(KRCI)方法和自旋轨道CI(SOCI)方法。KRCI方法包括通过使用由双原子分子获得的两组分分子自旋子产生单电子基空间时的自旋轨道相互作用。 Kramers的受限Hartree-Fock(KRHF)方法,而SOCI仅在CI级别添加自旋轨道项。对于具有重原子的系统,由于自旋轨道相互作用而引起的轨道弛豫可能变得相当大,导致慢速收敛。 SOCI方法。在SOCI的理论水平上,使用单参考和多参考CI计算对自旋轨道对键长和能量的影响进行了评估,并与TlH和(113)H的KRCI结果进行了比较.TlH的自旋轨道对能量的影响很容易收敛,但对于(113)H来说,速度很慢。特别是在我们的计算中,第七行(113)H的骨长度没有收敛。本结果表明,大规模多参考SOCI计算对于某些分子由于以下原因而需要恢复轨道弛豫效应是必要的:在这种情况下,基于二元自旋轴的KRCI方案将具有优于SOCI和其他基于一元轨道的方法的优势。

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