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1972
DOI: 10.1246/bcsj.45.2653
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Polarized Absorption Spectrum of Acridone

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Cited by 6 publications
(7 citation statements)
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“…In the HOMO (the highest π orbital), the charge distribution is mainly localized on the N−H group, while in the LUMO (the lowest π* orbital), the electron density is substantially large at the CO group. Therefore, the lowest π* ← π transition of the AD molecule is of intramolecular charge-transfer type from the N−H group to the CO group. , The drastic change of the charge distribution in the HOMO and LUMO provides the spectral shifts characteristic to the solvent numbers and the cluster conformations as follows.
8 Spectral shifts in the 1 (π,π*) transition of AD−(H 2 O) n ( n = 1−5) plotted against the number of water molecules.
…”
Section: Characterization Of Solvent Geometry Via Spectral Shiftsmentioning
confidence: 99%
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“…In the HOMO (the highest π orbital), the charge distribution is mainly localized on the N−H group, while in the LUMO (the lowest π* orbital), the electron density is substantially large at the CO group. Therefore, the lowest π* ← π transition of the AD molecule is of intramolecular charge-transfer type from the N−H group to the CO group. , The drastic change of the charge distribution in the HOMO and LUMO provides the spectral shifts characteristic to the solvent numbers and the cluster conformations as follows.
8 Spectral shifts in the 1 (π,π*) transition of AD−(H 2 O) n ( n = 1−5) plotted against the number of water molecules.
…”
Section: Characterization Of Solvent Geometry Via Spectral Shiftsmentioning
confidence: 99%
“…Therefore, the lowest π* r π transition of the AD molecule is of intramolecular charge-transfer type from the N-H group to the CdO group. 35,42 The drastic change of the charge distribution in the HOMO and LUMO provides the spectral shifts characteristic to the solvent numbers and the cluster conformations as follows.…”
Section: Characterization Of Solvent Geometry Via Spectral Shiftsmentioning
confidence: 99%
See 2 more Smart Citations
“…a 2(a2 -2 ) + \ a2(a2-1) + a2 -1 ) 1/2 (2 -\a2) arcsin (l/o ) 2 + a 2 (a2-l ) l/2 a rc sin (l/ö ) j / g(co) sin2 co dco owhere a2 is given by( 12).…”
mentioning
confidence: 99%