An extensive computational study of the meal electron affinity was performed using the Ε½ . ab initio and density functional theory DFT methods. HF, MP2, MP3, MP4, QCISD, and Ε½ . QCISD T was used as computational methods, while the hybrid, local, and nonlocal DFT methods with the LYP, P86, PW91, and
On the evaluation of molecular electron affinities by approximate density functional theory
β Scribed by T. Ziegler; G.L. Gutsev
- Publisher
- John Wiley and Sons
- Year
- 1992
- Tongue
- English
- Weight
- 661 KB
- Volume
- 13
- Category
- Article
- ISSN
- 0192-8651
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β¦ Synopsis
The ability of approximate Density Functional Theory to calculate molecular electron affinities has been probed by a series of calculations on the hydrides CH,,, NH2, OH, and HC, as well as the multibonded species CN, BO, N1, OCN, and NO,. The simple Hartree-Fock Slater scheme lacks dynamic correlations and underestimates on the average the adiabatic electron affinities (EA<,<,) by 0.7 eV. A considerable improvement is obtained by the Local Density Approximation (LDA) in which dynamic correlation is included. Values from LDA calculation underestimate, on the average, the adiabatic electron affinities by 0.4 eV. The best agreement with experiment is obtained by the LDNNL scheme in which a nonlocal correction recently proposed by Becke is added to the LDA energy expression. The L D M L method underestimates EA,,,, by 0.2 eV. It is concluded that the LDN NL method affords EAn,,'s in as good agreement with experiment as ab initio techniques in which electron correlation is taken into account by extensive configuration interaction. A full geometry optimization has been carried out on the nine neutral sample molecules as well as the corresponding anions.
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The performance of a variety of procedures in calculating gas-phase proton affinities has been assessed. Methods examined include density functional theory with the B-LYP and Becke3-LYP non-local functionals, second-order (MP2) and fourth-order (MP4) Moller-Plesset and fourth-order Feenberg (F4) the
Research in approximation theory in Russia dates back to P. L. Chebyshev's memoir ``The orie des me canismes connus sous le nom de paralle logrammes'' (Me m. Pre s. Acad. Imp. Sci. Pe tersb. Divers Savants, 1854, VII, 539 568). This memoir posed the problem of the best approximation of functions by