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Calculation of hyperfine tensors and paramagnetic NMR shifts using the relativistic zeroth-order regular approximation and density functional theory

机译:使用相对论零阶正则逼近和密度泛函理论计算超精细张量和顺磁性NMR位移

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摘要

Density functional theory (DFT) calculations of molecular hyperfine tensors were implemented as a second derivative property within the two-component relativistic zeroth-order regular approximation (ZORA). Hyperfine coupling constants were computed for systems ranging from light atomic radicals to molecules with heavy d and f block elements. For comparison, computations were also performed with a ZORA first-order derivative approach. In each set of computations, Slater-type basis sets have been used. The implementation allows for nonhybrid and hybrid DFT calculations and incorporates a Gaussian finite nucleus model. A comparison of results calculated with the PBE nonhybrid and the PBE0 hybrid functional is provided. Comparisons with differing basis sets and incorporation of finite-nucleus corrections are discussed. The second derivative method is applied to calculations of paramagnetic NMR ligand chemical shifts of three Ru(III) complexes. The results are consistent with those calculated using a first-order derivative method, and the results are consistent for different functionals used. A comparison of two different methods of calculating pseudo-contact shifts, one using the full hyperfine tensor and one assuming a point-charge paramagnetic center, is made for the Ru(III) complexes.
机译:分子超细张量的密度泛函理论(DFT)计算被实现为二分量相对论零阶正则逼近(ZORA)中的二阶导数性质。计算了系统的超精细耦合常数,其范围从轻的原子自由基到带有重d和f嵌段元素的分子。为了进行比较,还使用ZORA一阶导数方法进行了计算。在每组计算中,都使用了Slater类型的基础集。该实现允许进行非混合DFT和混合DFT计算,并结合了高斯有限核模型。提供了使用PBE非混合功能和PBE0混合功能计算的结果的比较。讨论了不同基集的比较以及有限核校正的合并。二阶导数方法适用于三种Ru(III)配合物的顺磁NMR配体化学位移的计算。结果与使用一阶导数方法计算的结果一致,并且对于使用的不同功能,结果也一致。对于Ru(III)配合物,比较了两种不同的计算伪接触位移的方法,一种使用完整的超精细张量,另一种使用点电荷顺磁中心。

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