Efficient, direct self-consistent-field method in density-functional theory
- 1 March 1996
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review A
- Vol. 53 (3) , 1903-1906
- https://doi.org/10.1103/physreva.53.1903
Abstract
We have developed a direct self-consistent-field (SCF) molecular-orbital (MO) method based on the density-functional linear combinations of atomic-orbital methods, which is efficient for obtaining total energies of large molecules. In this method, we introduce the Schwartz inequality and efficiently reduce the number of atomic-orbital pairs, which must be considered for calculating the matrix elements and electron density. The MO calculations for confirm that the total number of calculation steps for obtaining the matrix elements and electron density becomes 1/6 of that for an ordinary SCF-MO method, keeping an eight-digit accuracy in total energy. © 1996 The American Physical Society.
Keywords
This publication has 16 references indexed in Scilit:
- Parallel implementation of a mesh‐based density functional electronic structure codeJournal of Computational Chemistry, 1995
- How free are encapsulated atoms in C60?Chemical Physics Letters, 1994
- The performance of a family of density functional methodsThe Journal of Chemical Physics, 1993
- Density functional Gaussian-type-orbital approach to molecular geometries, vibrations, and reaction energiesThe Journal of Chemical Physics, 1992
- Analytic energy derivatives in the numerical local-density-functional approachThe Journal of Chemical Physics, 1991
- A local projection method for the linear combination of atomic orbital implementation of density-functional theoryThe Journal of Chemical Physics, 1991
- Improvements on the direct SCF methodJournal of Computational Chemistry, 1989
- Numerical solution of Poisson’s equation in polyatomic moleculesThe Journal of Chemical Physics, 1988
- Pseudopotentials that work: From H to PuPhysical Review B, 1982
- Self-interaction correction to density-functional approximations for many-electron systemsPhysical Review B, 1981