Intended mainly for debugging purposes, its use is related to the option value:
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Option Value | Meaning |
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1 | retain all monopoles with their own populations and discard higher poles:
this is an independent atom model which uses the density basis set defined in the IDF (),
provided that em is set to 4. |
2 | set monopole populations to neutral atom values and discard higher poles:
this is a promolecular model which uses the density basis set defined in the IDF (),
provided that em is set to 4. |
5 | use internally stored spherical atoms:
this is a promolecular model which uses the density-basis set computed from Clementi's Hartree-Fock limit atomic wave functions,[1] using a ground-state H atom with standard molecular exponent of 1.24 a.u.[4]. |
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| A VALRAY IDF uses an expansion of either canonical[1] or localized[2] atomic orbitals, eventually modified by kappa-refinement[3]i to describe icore and valence monopole one-electron density functions. |
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- "Tables of Atomic Functions"
Clementi, Enrico
IBM J. Res. Develop., Suppl. 1965, 9, 2
- "Partitioning of Hartree-Fock atomic form factors into core and and valence shells"
Stewart, R. F.
In Becker, P., editor, Electron and Magnetization Densities in Molecules and Crystals, pages 427-431. Plenum Press, 1980.
- "Shell Population and kappa Refinements with Canonical and Density-Localized Scattering Factors in Analytical Form"
van der Wal, Rob J.; Stewart, R. F.
Acta Crystallographica A, 1984, 40, 587-593
- "The use of the promolecular charge density to approximate the penetration contribution to intermolecular electrostatic energies"
Spackman, M. A.
Chem. Phys. Lett. 2006, 418, 158-162
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