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Efficient implementation of the superposition of atomic potentials initial guess for electronic structure calculations in Gaussian basis sets

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arxiv 2002.02587 v2 pith:2AZDGILT submitted 2020-02-07 physics.comp-ph physics.atom-phphysics.chem-ph

classification physics.comp-phphysics.atom-phphysics.chem-ph
keywords potentialsatomiccalculationsfullydifferencesefficientnumericaltheory
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The superposition of atomic potentials (SAP) approach has recently been shown to be a simple and efficient way to initialize electronic structure calculations [S. Lehtola, J. Chem. Theory Comput. 15, 1593 (2019)]. Here, we study the differences between effective potentials from fully numerical density functional and optimized effective potential calculations for fixed configurations. We find that the differences are small, overall, and choose exchange-only potentials at the local density approximation level of theory computed on top of Hartree-Fock densities as a good compromise. The differences between potentials arising from different atomic configurations are also found to be small at this level of theory. Furthermore, we discuss the efficient Gaussian-basis implementation of SAP via error function fits to fully numerical atomic radial potentials. The guess obtained from the fitted potentials can be easily implemented in any Gaussian-basis quantum chemistry code in terms of two-electron integrals. Fits covering the whole periodic table from H to Og are reported for non-relativistic as well as fully relativistic four-component calculations that have been carried out with fully numerical approaches.

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  1. Atomic Confinement Potentials and the Generation of Numerical Atomic Orbitals

    physics.comp-ph 2025-05 accept novelty 5.0 of 10

    Valence orbitals are largely insensitive to the form of soft confinement, a new exponential potential localizes numerical atomic orbitals faster than polynomial potentials, and FHI-aims singular-potential defaults yie...

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