1973
DOI: 10.1080/00268977300102061
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Calculation of molecular one-electron properties using coupled Hartree-Fock methods

Abstract: Various second-order properties for H20 have been computed using a near Hartree-Fock gaussian wave function and a coupled Hartree-Fock scheme. Satisfactory agreement with experimental data is obtained for vibrational frequencies and for magnetic properties. The calculated electric polarizability only accounts for 64 per cent of the experimental value.

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Cited by 48 publications
(14 citation statements)
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“…Components of both molecules are given for comparison in the O -H bond axis framework. Susceptibilities of HoO calculated with basis set I are comparable with those of Thomsen and Sw r anstrom 6 calculated with the near Hartree-Fock basis set without gauge invariant orbitals. STO-3G basis set gives about 20% too small absolute values as was noticed before 2 .…”
supporting
confidence: 64%
“…Components of both molecules are given for comparison in the O -H bond axis framework. Susceptibilities of HoO calculated with basis set I are comparable with those of Thomsen and Sw r anstrom 6 calculated with the near Hartree-Fock basis set without gauge invariant orbitals. STO-3G basis set gives about 20% too small absolute values as was noticed before 2 .…”
supporting
confidence: 64%
“…It is obvious that such analytic calculations can hardly be performed for larger basis sets, especially those involving higher GTOS. A similar bottleneck of analytic perturbation calculations with variable bases has already been pointed out by Thomsen and Swanstrom [20] in their computations of molecular force constants. The same problem appears also in the case of the so-called gauge invariant atomic bases [21] as well as for the variable-gauge orbitals [2].…”
Section: -(P"'*/2d2)[e(+d +D/p'")+e(-d -D/p('')-2e(o O)] (41)mentioning
confidence: 88%
“…where R(') is the self-consistent unperturbed density matrix in the nonorthogonal basis set, R(') denotes the corresponding SCF first-order density matrix, and the matrices of the form G(R, g) are defined by with g being the supermatrix of two-electron integrals (20) in a given basis set. The HF Hamiltonian matrix h = h(R)…”
Section: (')R(n)h(")-h(o)r(o)s(')]r(')mentioning
confidence: 99%
“…For closed shell molecules without near-degeneracies CHF polarizabilities account for approximately 90 per cent of the experimental values [1]. Table 3 contains calculated CHF polarizabilities for water molecule selected from the literature [1,[47][48][49][50][51][52][53][54] and also includes the number of basis functions used in each calculation. From the results in this table it is apparent that the choice of basis functions is a crucial factor in evaluating accurate CHF polarizabilities.…”
Section: Finite-field Perturbation Methodsmentioning
confidence: 99%