2014
DOI: 10.1039/c4cp00105b
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Assessing long-range corrected functionals with physically-adjusted range-separated parameters for calculating the polarizability and the second hyperpolarizability of polydiacetylene and polybutatriene chains

Abstract: The use of physically-adjusted range-separated parameter (μ) together with long-range corrected exchange-correlation functionals is shown not to be reliable for calculating the polarizability (α) and the second hyperpolarizability (γ) of large π-conjugated systems. This statement has been substantiated by calculating the polarizability and the second hyperpolarizability of increasingly large polydiacetylene and polybutatriene chains in comparison with reference data evaluated at the coupled-cluster singles and… Show more

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Cited by 87 publications
(83 citation statements)
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“…Gaussian uses a range separation parameter x50:47 bohr 21 , [55,56] while LC-xPBE [42] uses x50:4 bohr 21 .…”
Section: Tddftmentioning
confidence: 99%
“…Gaussian uses a range separation parameter x50:47 bohr 21 , [55,56] while LC-xPBE [42] uses x50:4 bohr 21 .…”
Section: Tddftmentioning
confidence: 99%
“…These difficulties stem from the fact that polarizabilities are second-order electronic properties and, as mentioned previously, will be extremely sensitive to exchange-correlation approximations in Kohn-Sham DFT methods (in particular, for computing γ). In a very recent paper by Champagne and co-workers, 16 To shed additional light on these previous conclusions, we present a new, detailed investigation using (1) non-empirically tuned range-separated functionals that include a portion of short-range HF exchange, and (2) an extensive analysis of broken-symmetry effects in rangeseparated functionals for calculating polarizabilities and second hyperpolarizabilies in PDA and PBT chains. In regards to the first point, previous work by our group 17 and others 18-21 has suggested that the inclusion of some short-range HF exchange does improve the accuracy of computed excited-state properties, and we demonstrate that this also enhances the accuracy of computed polarizabilities.…”
Section: Introductionmentioning
confidence: 98%
“…These RS functionals with default values of w consistently give less negative (higher lying) LUMO energies, more negative (lower lying) HOMO energies, high HOMO-LUMO gap and high vertical excitation energies of conjugated systems compared to experimental values [12,20]. Recently reported studies on optimizing w have aimed either satisfying the Koopmans' theorem [21][22][23] or reproducing high-level ab initio data [24][25][26][27][28]. The optimal values of w for range of conjugated systems are not well justified yet and the lack of these optimal values is responsible for the discrepancy between computed and experimental orbital energies.…”
Section: Introductionmentioning
confidence: 85%