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Four-center integrals for Gaussian and exponential functions

机译:高斯和指数函数的四中心积分

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摘要

The shift operator technique is used for deriving, in a unified manner, the master formulas for the four-center repulsion integrals involving Gaussian (GTO), Slater (STO), and Bessel (BTO) basis functions. Moreover, for the two classes of exponential-type functions (ETO), i.e., STO and BTO, we give the expressions corresponding to both the Gauss and Fourier transforms. From the comparison of the master formulas of GTO and ETO, we conclude that ETO can perform more efficiently than GTO, and we remark the points where the effort must be focused to carry out this possibility. (C) 2001 John Wiley & Sons, Inc. [References: 56]
机译:移位运算符技术用于统一推导涉及高斯(GTO),斯拉特(STO)和贝塞尔(BTO)基函数的四中心斥力积分的主公式。此外,对于两类指数型函数(ETO),即STO和BTO,我们给出了既与高斯变换又与傅立叶变换相对应的表达式。通过对GTO和ETO的主要公式进行比较,我们得出结论,ETO比GTO的执行效率更高,并且我们指出了必须集中精力进行这种可能性的要点。 (C)2001 John Wiley&Sons,Inc. [参考:56]

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