Direct Observation of the Entire Exciton Band of the First Excited Singlet States of Crystalline Benzene and Naphthalene
- 1 March 1968
- journal article
- research article
- Published by AIP Publishing in The Journal of Chemical Physics
- Vol. 48 (5) , 2215-2231
- https://doi.org/10.1063/1.1669415
Abstract
The density‐of‐states functions for the exciton bands of the first excited singlet states of crystalline benzene and naphthalene have been determined experimentally. The experimental density functions were derived from spectral data involving exciton‐band↔exciton‐band transitions. The experimental results for naphthalene have been compared with calculations based on the octopole model. Using a Frenkel dispersion relation and various sets of coupling constants, density functions have been calculated and compared with the experimental results. For benzene these calculations show that the “optically forbidden” component lies between 37 815 and 37 875 cm−1. From the temperature dependence of transitions, phonon contributions have been estimated. It is found that the experimentally derived density function is temperature independent below ∼30°K.
Keywords
This publication has 29 references indexed in Scilit:
- Frenkel Exciton Selection Rules for k≠0 Transitions in Molecular CrystalsThe Journal of Chemical Physics, 1967
- Raman Spectrum of Crystalline BenzeneThe Journal of Chemical Physics, 1967
- A New Approach to the Vibronic Spectra of Molecular CrystalsPhysica Status Solidi (b), 1967
- Absorption Spectra of Strained Benzene Crystals at Low TemperaturesThe Journal of Chemical Physics, 1966
- Electronic spectra of impurities in crystalsAustralian Journal of Chemistry, 1966
- Structure of Exciton Bands in Crystalline AnthracenePhysica Status Solidi (b), 1965
- THE THEORY OF MOLECULAR EXCITONSSoviet Physics Uspekhi, 1964
- Electronic Spectra of Molecular CrystalsAnnual Review of Physical Chemistry, 1963
- SPECTROSCOPIC STUDIES OF BENZENESoviet Physics Uspekhi, 1962
- Theory of Brillouin Zones and Symmetry Properties of Wave Functions in CrystalsPhysical Review B, 1936