1996
DOI: 10.1080/00268979609482494
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Population analysis in plane wave electronic structure calculations

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Cited by 179 publications
(149 citation statements)
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“…In Table IV, the principal components of the Born effective charge tensors for an isolated chain and crystalline states of PPV, together with atomic charges obtained by Mulliken population 34 analyses, are presented. Note that we show the charges for symmetry-related atoms in the table.…”
Section: Born Effective Chargementioning
confidence: 99%
“…In Table IV, the principal components of the Born effective charge tensors for an isolated chain and crystalline states of PPV, together with atomic charges obtained by Mulliken population 34 analyses, are presented. Note that we show the charges for symmetry-related atoms in the table.…”
Section: Born Effective Chargementioning
confidence: 99%
“…From the relaxed geometries of the monomer/clay models the surface coverage of the basal surfaces was calculated, and this was repeated for the trimers to give an indication of the differences that might be seen when using longer chains of polymers. The formation energies of the monomer/kaolinite models and the relative charges of the monomers and trimers using Mulliken analysis were also calculated [38][39][40][41]. …”
Section: Computer Simulation Modelsmentioning
confidence: 99%
“…To this end, a DFT calculation is performed which yields the electronic density and the Kohn-Sham wave functions. Partitioning schemes using projections of the Kohn-Sham wavefunctions onto localized atomic orbitals (Löwdin or Mulliken analysis, see, e.g., Segall et al (1996)) as well as schemes dealing with the electronic density (Hirshfeld or Bader analysis, see, e.g., Meister & Schwarz (1994)) have been employed in the context of graphene adsorbate systems. While ionically bond systems are likely well suited to be correctly described by this kind of charge transfer analysis, the interpretation of Mulliken, Bader or Hirshfeld charges in physisorbed graphene-impurity systems (Leenaerts et al, 2008) or strongly covalent systems (see section 3.2) can be ambiguous.…”
Section: Population Analysis and Partitioning Of The Electron Densitymentioning
confidence: 99%