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DPT of magnetic properties

The difference to the last section is that now the perturbation is of the nondiagonal form [Pg.712]

On 4-component-spinor level we can use the results of the last subsection (4.7), just replacing Qq by O and ignoring Q2- We get in particular [Pg.712]

We have commented on the nrl Eqi of a first-order magnetic property in section 2.11. For the second-order magnetic property 02 a reformulation is possible, if the turn-over rule can safely be used (otherwise additional terms due to differentiation in the distribution sense are necessary). The perturbation functions 01 and yoi are obtained from (330, 331). [Pg.713]

It is important that the exact relation between the upper and lower components of the Dirac bispinor is, in the presence of a magnetic field with vector potential A modified to [Pg.713]

A detailed presentation of relativistic effects on magnetic properties is found in Ref. [60], especially for the H-atom in a homogeneous magnetic field in Ref. [61] Application of DPT to first-order magnetic properties were published by Hennum, et al. [62]. An earlier, more intuitive formulation, especially for NMR chemical shifts was given by Nomura et al. [63]. The fully relativistic theory has been studied by Pyykko [64] and Pyper [65]. [Pg.713]


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