The kinetic and the exchange energy functionals are expressed in the form T [ p ] = CTFj drp5/3(r)f.,(s) and K [ p ] = C,/drp4/3(r)fK(s), where C,, = (3/10)(3.rr2)2/3 and C , = -(3/4)(3/7~)'/~ are the Thomas-Fermi and the Dirac coefficients, respectively, and s = lVp(r)l/C, p4l3(r), with C, = 2 ( 3
Further evidence of the conjoint correction to the local kinetic and exchange energy density functionals
โ Scribed by P. Fuentealba; O. Reyes
- Publisher
- Elsevier Science
- Year
- 1995
- Tongue
- English
- Weight
- 244 KB
- Volume
- 232
- Category
- Article
- ISSN
- 0009-2614
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โฆ Synopsis
Further evidence is shown that a kinetic energy functional can be used as an exchange energy functional and, conversely, exchange used as a kinetic energy functional, with a proper transformation of energy as a functional of the density. We have used functionals with two adjustable parameters to determine the kinetic and exchange energies of the atoms from He to Ar and some diatomic molecules. The results fit the Hartree-Fock energies with remarkable accuracy.
๐ SIMILAR VOLUMES
## Abstract A twoโcomponent extension of the seminumerical procedure for the calculation of the HartreeโFock (HF) exchange matrix recently presented by Neese et al. (Chem Phys 2009, 356, 98) was implemented into the program system TURBOMOLE. It is demonstrated that this allows for efficient selfโco