NATURAL ENERGY DECOMPOSITION ANALYSIS - EXPLICIT EVALUATION OF ELECTROSTATIC AND POLARIZATION EFFECTS WITH APPLICATION TO AQUEOUS CLUSTERS OF ALKALI-METAL CATIONS AND NEUTRALS

Authors
Citation
Ed. Glendening, NATURAL ENERGY DECOMPOSITION ANALYSIS - EXPLICIT EVALUATION OF ELECTROSTATIC AND POLARIZATION EFFECTS WITH APPLICATION TO AQUEOUS CLUSTERS OF ALKALI-METAL CATIONS AND NEUTRALS, Journal of the American Chemical Society, 118(10), 1996, pp. 2473-2482
Citations number
42
Categorie Soggetti
Chemistry
ISSN journal
00027863
Volume
118
Issue
10
Year of publication
1996
Pages
2473 - 2482
Database
ISI
SICI code
0002-7863(1996)118:10<2473:NEDA-E>2.0.ZU;2-Z
Abstract
Natural energy decomposition analysis (NEDA) is extended to calculate electrostatic and polarization contributions. NEDA is a Hartree-Fock-b ased approach that facilitates the calculation of the electrostatic, p olarization, charge transfer, exchange, and deformation components of intermolecular interactions. Analysis of the aqueous clusters of the a lkali metal cations, M(+)(H2O)(n) (n = 1-4), demonstrates the reasonab le behavior of the NEDA components and dipole moments with changes in geometry and coordination. In general, the electrostatic and polarizat ion components behave as anticipated from a classical treatment based on point charges, dipoles, and polarizabilities. Extended basis set ap plications demonstrate the high numerical stability of the method wher eas comparison calculations with the Morokuma analysis show contrastin gly poor basis set convergence. The popular 6-31+G basis set yields a binding energy for Li+(H2O) in good agreement with the estimated comp lete basis set (CBS) limit. However, comparison of the 6-31+G and CBS NEDA results reveals that this agreement is fortuitous, relying on a cancellation of errors that stem from the inability of this basis set to accurately describe the dipole moment and polarizability of water. Representative calculations are also presented for open-shell clusters Na(H2O)(n) (n = 1-4) at the unrestricted-Hartree-Fock level.