Polarization consistent basis sets. II. Estimating the Kohn–Sham basis set limit
Top Cited Papers
- 1 May 2002
- journal article
- conference paper
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 116 (17) , 7372-7379
- https://doi.org/10.1063/1.1465405
Abstract
The performance of the previously proposed polarization consistent basis sets is analyzed at the Hartree–Fock and density functional levels of theory, and it is shown that each step up in basis set quality decreases the error relative to the infinite basis set limit by approximately an order of magnitude. For the largest pc-4 basis set the relative energy error is approximately and extrapolation further improves the results by approximately a factor of 2. This provides total atomization energies for molecules with an accuracy of better than 0.01 kJ/mol per atom. The performance of many popular basis sets is evaluated based on 95 atomization energies, 42 ionization potentials and 10 molecular relative energies, and it is shown that the basis sets in all cases provides better accuracy for a similar or a smaller number of basis functions.
Keywords
This publication has 56 references indexed in Scilit:
- A new parametrization of exchange–correlation generalized gradient approximation functionalsThe Journal of Chemical Physics, 2001
- A Road Map for the Calculation of Molecular Binding EnergiesThe Journal of Physical Chemistry A, 2000
- Basis set convergence of correlated calculations on He, H2, and He2The Journal of Chemical Physics, 2000
- Compatibility of correlation-consistent basis sets with a hybrid Hartree-Fock/density functional methodJournal of Computational Chemistry, 1999
- A novel form for the exchange-correlation energy functionalThe Journal of Chemical Physics, 1998
- Exchange-correlation density functional beyond the gradient approximationPhysical Review A, 1998
- Theory of the expansion of wave functions in a gaussian basisInternational Journal of Quantum Chemistry, 1994
- Optimization of Gaussian-type basis sets for local spin density functional calculations. Part I. Boron through neon, optimization technique and validationCanadian Journal of Chemistry, 1992
- Development of the Colle-Salvetti correlation-energy formula into a functional of the electron densityPhysical Review B, 1988
- Accurate and simple density functional for the electronic exchange energy: Generalized gradient approximationPhysical Review B, 1986