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Simplified box orbitals for molecules containing atoms beyond Ar

机译:用于超出AR之外的原子的分子的简化盒子轨道

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摘要

Simplified Box Orbitals (SBOs) are a kind of spatially restricted basis functions with a similar use to Slater functions, but fulfilling an exact version of the zero-differential overlap approximation. These functions also allow for a drastic reduction in the number of bielectronic integrals when dealing with huge systems, and can be adapted to study confined systems such as molecules in solution. In previous studies, the necessary SBOs parameters to be used for different elements were defined. However, the accuracy of those basis functions decreases with the atomic number of the atoms under study, and therefore their use was discouraged beyond the Ar atom. In the present study, we verify that slightly increasing the terms of SBOs for a better definition, is enough to correctly handling atoms beyond Ar. This, together with other improvements exposed in this work, allowed obtaining accurate SBOs for K-Kr atoms. To make possible the use of SBOs in standard quantum chemistry calculation software, Gaussian expansions to the proposed basis functions-were achieved. Then, simple formulas for directly obtaining those expansions were deduced. Finally, the results of an SZ basis set of the proposed SBOs are analysed and compared with a similar STO basis set.
机译:简化框轨道轨道(SBO)是一种空间限制的基础函数,具有类似用途的基函数,但是满足零差分重叠近似的确切版本。这些功能还允许在处理巨大系统时逐渐减少生物电极积分的数量,并且可以适于研究诸如溶液中的分子等狭窄的系统。在先前的研究中,定义了用于不同元素的必要的SBOS参数。然而,这些基本函数的准确性随着研究的原子原子数而降低,因此它们的使用是在AR原子之外的使用。在本研究中,我们验证了略微增加SBO的术语,以便更好地定义,足以正确处理超出AR之外的原子。这与在这项工作中暴露的其他改进以及允许获得K-KR原子的准确SBO。为了在标准量子化学计算软件中使用SBO,实现了拟议基础函数的高斯扩展。然后,推导出直接获得这些扩展的简单配方。最后,分析了所提出的SBOS的SZ基础集的结果,并与类似的STO基础集进行比较。

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