Relativistic effects on nuclear magnetic shielding constants in HX and CH3X (X=Br,I) based on the linear response within the elimination of small component approach.

Relativistic effects on nuclear magnetic shielding constants in HX and CH3X (X=Br,I) based on the linear response within the elimination of small component approach.
复制标题

基于消除小分量方法内线性响应的 HX 和 CH3X (X=Br,I) 中核磁屏蔽常数的相对论效应。

DOI:
10.1063/1.1787495
复制
发表时间:
2004
期刊:
The Journal of chemical physics
影响因子:
--
通讯作者:
P. Provasi
P. Provasi
中科院分区:
--
文献类型:
--
作者:
J. I. Melo;M. C. D. R. Azúa;C. Giribet;G. Aucar;P. Provasi

文献摘要

参考文献

被引文献

相似文献

数值计算了相对论效应对相应于所有单体算符的核磁屏蔽常数σ的影响。在这个形式体系中,小分量的消除方案被应用于评估所有进入磁性分子性质的四分量RSPT(2)表达式的量。以HX和CH_3X(X=Br,I)为模型化合物。计算在Hartree-Fock水平进行的一阶量,并在随机相位近似(RPA)水平的二阶和三阶的。结果发现,σ(X)的值在很大程度上受到几个相对论性修正的影响,以前没有考虑在书目中。H核的σ值与RPA四分量σ值非常一致。相对论效应对σ(X)从HX到CH 3X的位移的总体影响小于非相对论效应。
Numerical calculations of relativistic effects on nuclear magnetic shielding constants sigma corresponding to all one-body operators obtained within a formalism developed in previous work were carried out. In this formalism, the elimination of small component scheme is applied to evaluate all quantities entering a four-component RSPT(2) expression of magnetic molecular properties. HX and CH3X (X=Br,I) were taken as model compounds. Calculations were carried out at the Hartree-Fock level for first-order quantities, and at the random-phase approximation (RPA) level for second- and third-order ones. It was found that values of sigma(X) are largely affected by several relativistic corrections not previously considered in the bibliography. sigma Values of the H nucleus are in close agreement with four-component RPA ones. Overall relativistic effects on the shift of sigma(X) from HX to CH3X are smaller than the nonrelativistic shifts.
DOI: 10.1063/1.474125
发表时间: 1997-02
影响因子: 4.4
作者:
H. Fukui;T. Baba;H. Inomata
通讯作者: H. Fukui;T. Baba;H. Inomata
DOI: 10.1016/0009-2614(94)01409-o
发表时间: 1995-02
影响因子: 2.8
作者:
H. Nakatsuji;Hajime Takashima;M. Hada
通讯作者: H. Nakatsuji;Hajime Takashima;M. Hada