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Accurate Electron Densities at Nuclei Using Small Ramp-Gaussian Basis Sets

机译:使用小斜坡高斯基集的原子核上的精确电子密度

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Electron densities at nuclei are difficult to calculate accurately with all-Gaussian basis sets because they lack an electron nuclear cusp. The newly developed mixed ramp-Gaussian basis sets, such as R-31G, possess electron nuclear cusps due to the presence of ramp functions in the basis. The R-31G basis set is a general-purpose mixed ramp-Gaussian basis set modeled on the 6-31G basis set. The prediction of electron densities at nuclei using R-31G basis sets for Li F outperforms Dunning, Pop le, and Jensen general purpose all-Gaussian basis sets of triple-c quality or lower and the cc-pVQZ basis set. It is of similar quality to the specialized pcJ-0 basis set which was developed with partial decontraction of core functions and extra high exponent s-Gaussians to predict electron density at the nucleus. These results show significant advantages in the properties of mixed ramp-Gaussian basis sets compared to all-Gaussian basis sets.
机译:使用全高斯基集很难精确计算原子核上的电子密度,因为它们缺乏电子核尖峰。由于基础中存在斜坡函数,因此新开发的混合斜坡高斯基集(例如R-31G)具有电子核尖峰。 R-31G基础集是在6-31G基础集上建模的通用混合斜坡高斯基础集。对于Li F,使用R-31G基集预测原子核处的电子密度要优于Dunning,Pop le和Jensen通用全高斯三元组或更低质量的全高斯基组以及cc-pVQZ基组。它的质量与专用pcJ-0基集相似,后者是通过对核心函数进行部分解压缩和使用超高指数s-Gaussian来预测原子核上的电子密度而开发的。这些结果表明,与全高斯基集相比,混合斜坡高斯基集的属性具有显着优势。

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