1968
DOI: 10.1063/1.1670299
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Force Constants and Dipole-Moment Derivatives of Molecules from Perturbed Hartree–Fock Calculations. I

Abstract: General expressions for the force constants and dipole-moment derivatives of molecules are derived, and the problems arising in their practical application are reviewed. Great emphasis is placed on the use of the Hartree–Fock function as an approximate wavefunction, and a number of its properties are discussed and re-emphasised. The main content of this paper is the development of a perturbed Hartree–Fock theory that makes possible the direct calculation of force constants and dipole-moment derivatives from SC… Show more

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Cited by 630 publications
(240 citation statements)
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“…(28). 91 These two updates of the matrix-vector product have thus to be computed consistently to the way the Coulomb and exchange contributions to the Fock matrix are calculated during the SCF procedure. In the actual case, this means that the former is obtained within the GPW scheme and the latter via 4-index ERIs.…”
Section: B the Analytic Derivatives For Ri-mp2mentioning
confidence: 99%
“…(28). 91 These two updates of the matrix-vector product have thus to be computed consistently to the way the Coulomb and exchange contributions to the Fock matrix are calculated during the SCF procedure. In the actual case, this means that the former is obtained within the GPW scheme and the latter via 4-index ERIs.…”
Section: B the Analytic Derivatives For Ri-mp2mentioning
confidence: 99%
“…As is the case for CPHF, 49 in CC theory their direct calculation is avoided by using the Dalgarno-Stewart interchange theorem, 50,51 and sometimes called the z-vector method for CPHF. 52,53 The governing equations of the FNOs are those expressed in Eqs.…”
Section: ͑17͒mentioning
confidence: 99%
“…Molecules having higher values of dipole moment, molecular polarizability and first hyperpolarizability show more active NLO properties [36][37][38]. The total dipole moment, mean polarizability, anisotropy of polarizability and mean first order hyperpolarizability, using the x, y, z components are defined as µ = (µ…”
Section: Nlo Propertiesmentioning
confidence: 99%