2008
DOI: 10.1103/physreva.78.032516
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Regularities in the behavior of dipole moment functions of diatomic molecules at very small internuclear separations

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Cited by 9 publications
(18 citation statements)
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“…This leads to the reversal in energy order and the consequent level crossing of two diabatic states, because He + ‐H ‐ is more stable than He ‐ ‐H + . This explanation is supported by the formula for DMCs at small R given by Buldakov et al ., where the leading term of the DMCs is R 3 so that μ ( R ) ≈ A nlλ R 3 . The coefficients A nlλ , calculated using Fischer's Hartree‐Fock program, are in good agreement with the diabatic DMCs for the nsσ , npσ , and npπ series, thus they support the reversal of the dipole moments at the avoided crossing points.…”
Section: Resultssupporting
confidence: 59%
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“…This leads to the reversal in energy order and the consequent level crossing of two diabatic states, because He + ‐H ‐ is more stable than He ‐ ‐H + . This explanation is supported by the formula for DMCs at small R given by Buldakov et al ., where the leading term of the DMCs is R 3 so that μ ( R ) ≈ A nlλ R 3 . The coefficients A nlλ , calculated using Fischer's Hartree‐Fock program, are in good agreement with the diabatic DMCs for the nsσ , npσ , and npπ series, thus they support the reversal of the dipole moments at the avoided crossing points.…”
Section: Resultssupporting
confidence: 59%
“…If the Hartree‐Fock approximation is used for the states of the UA, then only the n l n 1 n l n 1 1 n l atomic transitions should be included in the summation. Buldakov et al . derived the formula for this case.…”
Section: Behaviors Of Dmcs At Small Rmentioning
confidence: 99%
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“…To allow for the probing of higher-lying vibrational states, some such studies have attempted to construct appropriate dipole and quadrupole moment functions over a broad range of internuclear distances r by combining limited experimental data with reliable ab initio approximants. The resulting functions, obtained either as Padé approximants or as piecewise-continuous functions, exhibit physically correct shapes at small and large internuclear separations and closely coincide with genuine dipole and quadrupole moment and polarizability functions in the equilibrium region. However, although contemporary theory provides the sought-after radial functions quite accurately (see, e.g., refs ), it may still not provide results with experimentally achievable accuracy (see, e.g., refs ).…”
Section: Introductionmentioning
confidence: 67%
“…At present, there are only a few works where ab initio calculations of the dipole moment functions of diatomic many-electron molecules have been performed at small internuclear separations R [5-8, 21, 22]. However, only three works [21][22][23] deal with the investigation of the regularities in the behaviour of the functions μ(R) at R → 0. In [23], only qualitative R-dependences of the function μ(R) at R → 0 were shown, but this work gives neither calculation schemes nor numerical results for μ(R).…”
Section: Introductionmentioning
confidence: 99%