Implementation and benchmark of a long-range corrected functional in the density functional based tight-binding method
Author(s) -
V. Lutsker,
Bálint Aradi,
Thomas A. Niehaus
Publication year - 2015
Publication title -
the journal of chemical physics
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.071
H-Index - 357
eISSN - 1089-7690
pISSN - 0021-9606
DOI - 10.1063/1.4935095
Subject(s) - density functional theory , thermochemistry , tight binding , hybrid functional , statistical physics , benchmark (surveying) , range (aeronautics) , local density approximation , electron affinity (data page) , orbital free density functional theory , computation , computational chemistry , computational physics , physics , computer science , electronic structure , materials science , quantum mechanics , chemistry , molecule , algorithm , thermodynamics , geodesy , composite material , geography
Bridging the gap between first principles methods and empirical schemes, the density functional based tight-binding method (DFTB) has become a versatile tool in predictive atomistic simulations over the past years. One of the major restrictions of this method is the limitation to local or gradient corrected exchange-correlation functionals. This excludes the important class of hybrid or long-range corrected functionals, which are advantageous in thermochemistry, as well as in the computation of vibrational, photoelectron and optical spectra. The present work provides a detailed account of the implementation of DFTB for a long-range corrected functional in generalized Kohn-Sham theory. We apply the method to a set of organic molecules and compare ionization potentials and electron affinities with the original DFTB method and higher level theory. The new scheme cures the significant overpolarization in electric fields found for local DFTB, which parallels the functional dependence in first principles density functional theory (DFT). At the same time the computational savings with respect to full DFT calculations are not compromised as evidenced by numerical benchmark data
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