Computation of quadratic electric dipole moment functions
- 15 June 1988
- journal article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 88 (12) , 7650-7652
- https://doi.org/10.1063/1.454278
Abstract
A numerically reliable method for the calculation of molecular electric dipole moment functions is described. This scheme, which is an extension of a method due to Komornicki and McIver, is applied to the computation of the quadratic dipole moment function of water using many-body perturbation theory. A pronounced basis set dependence is observed for the stretch and stretch–stretch coefficients of the quadratic expansion of the dipole moment, while those involving the bending symmetry coordinate appear to be less sensitive. In addition, previously published ab initio dipole moment functions are discussed and compared to the present results.Keywords
This publication has 16 references indexed in Scilit:
- Property evaluation and orbital relaxation in coupled cluster methodsThe Journal of Chemical Physics, 1987
- The infrared absorption intensities of the water molecule: A quantum chemical studyThe Journal of Chemical Physics, 1986
- Analytic MBPT(2) second derivativesChemical Physics Letters, 1986
- The calculation of infrared intensitiesThe Journal of Chemical Physics, 1985
- Many-Body Perturbation Theory and Coupled Cluster Theory for Electron Correlation in MoleculesAnnual Review of Physical Chemistry, 1981
- Legitimate calculation of first-order molecular properties in the case of limited CI functions. Dipole momentsChemical Physics, 1981
- An efficient a b i n i t i o method for computing infrared and Raman intensities: Application to ethyleneThe Journal of Chemical Physics, 1979
- A b i n i t i o SCF and CI studies on the ground state of the water molecule. II. Potential energy and property surfacesThe Journal of Chemical Physics, 1976
- Nuclear corrections to molecular properties. IV. Theory for low-lying vibrational states of polyatomic molecules with application to the water molecule near the Hartree-Fock limitThe Journal of Chemical Physics, 1974
- Self-Consistent Perturbation Theory. I. Finite Perturbation MethodsThe Journal of Chemical Physics, 1968