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Four-component relativistic theory for nuclear magnetic shielding constants:The orbital decomposition approach

机译:核磁屏蔽常数的四分量相对论:轨道分解方法

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The authors present a scheme to simplify four-component relativistic calculations of nuclear magnetic shielding constants.The central idea is to decompose each first order orbital into two terms,one is magnetically balanced and directly leads to the diamagnetic term,and the other is,to leading order of relativity,kinetically balanced and can therefore simply be represented in the basis of unperturbed positive energy states.As a matrix formulation,the present approach is far simpler than other operator theories.Combined with the Dirac-Kohn-Sham ansatz,the nuclear magnetic shielding constants for the Kr,Xe,and Rn atoms as well as the HBr and HI molecules are calculated,and the results compare favorably with those of other schemes.
机译:作者提出了一种简化四分量相对论计算核磁屏蔽常数的方案。中心思想是将每个一阶轨道分解为两个项,一个是磁平衡的,直接导致抗磁项,另一个是相对论的先导顺序,运动平衡,因此可以简单地在无扰动的正能量状态的基础上表示。作为矩阵表示,本方法比其他算子理论简单得多。与Dirac-Kohn-Sham ansatz结合,计算了Kr,Xe和Rn原子以及HBr和HI分子的磁屏蔽常数,其结果与其他方案的结果相比具有优势。

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