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Atomic approximation to the projection on electronic states in the Douglas-Kroll-Hess approach to the relativistic Kohn-Sham method

机译:相对论Kohn-Sham方法的Douglas-Kroll-Hess方法中对电子状态的投影的原子近似

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We suggest an approximate relativistic model for economical all-electron calculations on molecular systems that exploits an atomic ansatz for the relativistic projection transformation. With such a choice, the projection transformation matrix is by definition both transferable and independent of the geometry. The formulation is flexible with regard to the level at which the projection transformation is approximated; we employ the free-particle Foldy-Wouthuysen and the second-order Douglas-Kroll-Hess variants. The (atomic) infinite-order decoupling scheme shows little effect on structural parameters in scalar-relativistic calculations; also, the use of a screened nuclear potential in the definition of the projection transformation shows hardly any effect in the context of the present work. Applications to structural and energetic parameters of various systems (diatomics AuH, AuCl, and Au-2, two structural isomers of Ir-4, and uranyl dication UO22+ solvated by 3-6 water ligands) show that the atomic approximation to the conventional second-order Douglas-Kroll-Hess projection (ADKH) transformation yields highly accurate results at substantial computational savings, in particular, when calculating energy derivatives of larger systems. The size-dependence of the intrinsic error of the ADKH method in extended systems of heavy elements is analyzed for the atomization energies of Pd-n clusters (n <= 116). (C) 2008 American Institute of Physics.
机译:我们建议对分子系统进行经济的全电子计算的近似相对论模型,该模型利用原子ansatz进行相对论投影变换。通过这样的选择,根据定义,投影变换矩阵既可传递又可独立于几何形状。在近似于投影变换的水平上,该表述是灵活的。我们使用自由粒子Foldy-Wouthuysen和二阶Douglas-Kroll-Hess变体。在标量相对论计算中,(原子)无限级解耦方案对结构参数的影响很小。同样,在投影变换的定义中使用筛选的核势在本研究的背景下几乎没有显示出任何效果。在各种系统(双原子AuH,AuCl和Au-2,Ir-4的两个结构异构体以及由3-6个水配体溶剂化的双氧铀基UO22 +)的结构和能量参数上的应用表明,原子近似于常规的仲- Douglas-Kroll-Hess阶投影(ADKH)变换可在节省大量计算量的情况下得出高度准确的结果,尤其是在计算大型系统的能量导数时。针对Pd-n团簇的雾化能量(n <= 116),分析了重元素扩展系统中ADKH方法固有误差的大小依赖性。 (C)2008美国物理研究所。

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