2000
DOI: 10.1002/1097-461x(2001)81:3<187::aid-qua1>3.0.co;2-b
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New parametrization scheme for the resonance integrals (H??) within the INDO/1 approximation. Main group elements

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Cited by 29 publications
(14 citation statements)
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“…The intermediate neglect of differential overlap for spectroscopy (INDO/S) technique of Zerner and coworkers 17, 18 was employed for the electronic spectra evaluation with the two‐electron integrals γ μν = (μμ|νν) calculated by a modified Mataga–Nishimoto recipe 26, 27. Two different parametrizations were employed: the original parametrization implemented by Pople et al 20, and the recent parametrization by Da Motta and Zerner 19, developed to obtain a unique set of parameters suitable both for geometric and for spectroscopic calculations.…”
Section: Experimental and Methodsmentioning
confidence: 99%
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“…The intermediate neglect of differential overlap for spectroscopy (INDO/S) technique of Zerner and coworkers 17, 18 was employed for the electronic spectra evaluation with the two‐electron integrals γ μν = (μμ|νν) calculated by a modified Mataga–Nishimoto recipe 26, 27. Two different parametrizations were employed: the original parametrization implemented by Pople et al 20, and the recent parametrization by Da Motta and Zerner 19, developed to obtain a unique set of parameters suitable both for geometric and for spectroscopic calculations.…”
Section: Experimental and Methodsmentioning
confidence: 99%
“…It can be observed that the calculated values reproduce very well the experimental ones, although better agreement was obtained with the Da Motta and Zerner's parametrization. This parametrization 19 was developed to be suitable for both geometric and spectroscopic calculations. In addition, SCRF calculations with the formulations suggested by Karelson and Zerner 30, 31 were carried out for a total of 21 different solvents; the results for their first electronic transition are presented in Table V.…”
Section: Indo/s+scrf Calculations For Planar Nrmentioning
confidence: 99%
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“…This technique combines semiempirical Hamiltonians with a TDHF formalism, and makes computation of an excited state manifold not substantially more numerically demanding than ground state calculations. For CEO calculations we use Zerner's intermediate neglect of differential overlap/spectroscopy model [18][19][20] specifically parametrized to reproduce spectroscopic observables. Such CEO modeling has been successfully applied in the past to calculate optical properties of a variety of conjugated chromophores such as polymers ͑also with donors and acceptors͒, dendrimers, and biological light-harvesting complexes.…”
Section: A Quantum-chemical Calculationsmentioning
confidence: 99%
“… The resonance integrals (β) were those of the exponential form suggested by Da Motta and Zerner 47, 48. The supermolecule includes four water molecules as shown in Figure 2. …”
Section: Resultsmentioning
confidence: 99%