2005
DOI: 10.1103/physrevb.72.224412
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Renormalized excitonic method in terms of block excitations: Application to spin lattices

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Cited by 29 publications
(29 citation statements)
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“…Although some approximate approaches, including constrained density functional theory (CDFT) and classical micro‐electrostatic (ME) techniques, were successfully applied for the energetic calculations for the D/A heterojunctions in recent years, such methods cannot be used to evaluate the absorption intensities of various CT states due to their neglect of the couplings between different CT configurations and the consequent charge delocalization. To include such coupling terms in the electronic structure calculations, here we adopted our newly developed renormalized exciton method (REM), which is based on the assumption that the low‐lying delocalized electronic state can be approximately described by a linear combination of many local excitations or ionizations through effective couplings between them and which is capable of calculating various delocalized electronic states including excitations and ionizations and incorporating correctly the screening effect with high accuracy for large molecular aggregates. Here REM calculations were implemented at the TDDFT level with the long‐range‐corrected exchange‐correlation functional CAM‐B3LYP and the 6–31G(d) Pople polarized valence double‐zeta basis set.…”
Section: Acknowledgementsmentioning
confidence: 99%
“…Although some approximate approaches, including constrained density functional theory (CDFT) and classical micro‐electrostatic (ME) techniques, were successfully applied for the energetic calculations for the D/A heterojunctions in recent years, such methods cannot be used to evaluate the absorption intensities of various CT states due to their neglect of the couplings between different CT configurations and the consequent charge delocalization. To include such coupling terms in the electronic structure calculations, here we adopted our newly developed renormalized exciton method (REM), which is based on the assumption that the low‐lying delocalized electronic state can be approximately described by a linear combination of many local excitations or ionizations through effective couplings between them and which is capable of calculating various delocalized electronic states including excitations and ionizations and incorporating correctly the screening effect with high accuracy for large molecular aggregates. Here REM calculations were implemented at the TDDFT level with the long‐range‐corrected exchange‐correlation functional CAM‐B3LYP and the 6–31G(d) Pople polarized valence double‐zeta basis set.…”
Section: Acknowledgementsmentioning
confidence: 99%
“…We are currently working in this direction, particularly in coordination with fragmentation approaches in quantum chemistry, such as molecular fractionation with conjugate caps 110 112 and the renormalized exciton method. 113 115 …”
Section: Discussionmentioning
confidence: 99%
“…The excitonic matrix is isomorphic to a Hü ckel one, the lowest root of which is well known. We may obtain an analytic expression of the lowest excitation energy DE *1 , as far as all the h IJ terms are negative: [29] …”
Section: Renormalized Excitonic Methods At Ab Initio Levelmentioning
confidence: 99%
“…The excitonic method [29] takes benefit of the fact that the lowest ionization process essentially concerns the highest valence MOs, which may be built from the highest occupied va- …”
Section: Renormalized Excitonic Methods At Ab Initio Levelmentioning
confidence: 99%
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