1952
DOI: 10.1063/1.1700802
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A Method for Estimating Electronic Repulsion Integrals Over LCAO MO'S in Complex Unsaturated Molecules

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Cited by 201 publications
(27 citation statements)
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“…It is very likely that the interaction of this dipole with the field will orient the molecule in the field direction, the energy of the interaction being --400 cm-I for a field of this To estimate the quadrupole moment of a n, orbital we make the crude approximation that the p, orbitals may be replaced by a point model, where a half unit charge is placed at an average distance di/2 from the nucleus. The values of di for nitrogen and oxygen, dN and do, were obtained from the approximation used by Parr (27). He approximated the p orbital by two tangential uniform spheres of diameter di = 4.597 2,-' x lo-' cm, where Z , is the effective nuclear charge as defined by Slater's rules (28).…”
Section: As Follows X (E($ioir Cosmentioning
confidence: 99%
“…It is very likely that the interaction of this dipole with the field will orient the molecule in the field direction, the energy of the interaction being --400 cm-I for a field of this To estimate the quadrupole moment of a n, orbital we make the crude approximation that the p, orbitals may be replaced by a point model, where a half unit charge is placed at an average distance di/2 from the nucleus. The values of di for nitrogen and oxygen, dN and do, were obtained from the approximation used by Parr (27). He approximated the p orbital by two tangential uniform spheres of diameter di = 4.597 2,-' x lo-' cm, where Z , is the effective nuclear charge as defined by Slater's rules (28).…”
Section: As Follows X (E($ioir Cosmentioning
confidence: 99%
“…The first approximation in the semi-empirical methods was the ''zero-differential overlap'' in which the products v l v m are neglected in most of overlap integrals S lm ¼ v l v m and the application to p electrons of conjugated organic molecules (Pariser-Parr-Pople theory [16][17][18][19]; Hückel HMO (reference2, p. 67 in [2]). The second progress was the extension of these methods to all valence electrons of a molecule.…”
Section: Methodsmentioning
confidence: 99%
“…The latter is regarded as an experimental parameter and assumed as -1.20 ev for both formamide and acroleint. Two-centre repulsion integrals of the type (4), are calculated by combining Pariser and Parr's [10] and Pariser's [16] approximation for the one-centre repulsion integral with the uniformly charged sphere approximation [17]. Valence-state ionization potentials and electron affinities for carbon, oxygen, and nitrogen necessary for evaluating one-centre repulsion integrals are taken from Pritchard and Skinner's table [18].…”
Section: Methods Of Calculationmentioning
confidence: 99%