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- W2060011708 abstract "Abstract This work describes and applies the nonlinear documentclass{article}pagestyle{empty}begin{document}$Soverline{D}$end{document} transformation, recently developed by the first author, to accelerate the convergence of semi‐infinite integrals occurring in molecular structure electronic energy calculations. These energy terms must be evaluated precisely and quickly. The approach chosen involves expanding Slater type atomic orbital basis functions over B functions to exploit the compact Fourier transforms of B functions. The resulting integrals have been evaluated in previous work using the nonlinear D (due to Levin and Sidi) and documentclass{article}pagestyle{empty}begin{document}$overline{D}$end{document} (due to Sidi) transformations and some improved nonlinear transformations HD and documentclass{article}pagestyle{empty}begin{document}$Hoverline{D}$end{document} have been developed. These methods are precise and faster than alternatives for convergence acceleration of oscillatory integrals involved. In the present work a more recent, highly compact, and convenient nonlinear transformation documentclass{article}pagestyle{empty}begin{document}$Soverline{D}$end{document} is described and applied to the three‐center nuclear attraction integral common to ab initio and density functional theory work. Three‐center Coulomb and hybrid integrals which occur in ab initio self‐consistent field work are also evaluated. This approach is shown to represent a further substantial advance in efficiency and should lead to a definitive suite of ab initio Slater software. © 2002 Wiley Periodicals, Inc. Int J Quantum Chem, 2002" @default.
- W2060011708 created "2016-06-24" @default.
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- W2060011708 date "2002-01-01" @default.
- W2060011708 modified "2023-09-25" @default.
- W2060011708 title "Three-center nuclear attraction, three-center two-electron Coulomb and hybrid integrals over B functions evaluated using the nonlinearS transformation" @default.
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- W2060011708 doi "https://doi.org/10.1002/qua.962" @default.
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