1982
DOI: 10.1016/b978-0-12-227206-6.50007-7
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Energetics and Scattering of Mixed Exciton–Photon States in Organic Crystals

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Cited by 5 publications
(5 citation statements)
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“…It was shown that the L−E patterns and their associated permanent dipole moments are important for interpretation of electric field effects on the B850 absorption band. Such patterns as well as the corresponding wave functions are required for calculation of phonon-induced interexciton-level relaxation rates, a firm understanding of exciton delocalization or extendedness, and superradiance from single or ensembles of complexes. , The superradiance enhancement is defined as the radiative dipole strength of the exciton level divided by that of the isolated chromophore. Monshouwer et al measured an enhancement of 2.8 for the A (B870) level of an ensemble of LH2 complexes at 4.2 K. Since this level is essentially forbidden for perfect C n symmetry, the superradiance is the result of energy disorder which also leads to clump localization of the A level.…”
Section: Discussionmentioning
confidence: 99%
“…It was shown that the L−E patterns and their associated permanent dipole moments are important for interpretation of electric field effects on the B850 absorption band. Such patterns as well as the corresponding wave functions are required for calculation of phonon-induced interexciton-level relaxation rates, a firm understanding of exciton delocalization or extendedness, and superradiance from single or ensembles of complexes. , The superradiance enhancement is defined as the radiative dipole strength of the exciton level divided by that of the isolated chromophore. Monshouwer et al measured an enhancement of 2.8 for the A (B870) level of an ensemble of LH2 complexes at 4.2 K. Since this level is essentially forbidden for perfect C n symmetry, the superradiance is the result of energy disorder which also leads to clump localization of the A level.…”
Section: Discussionmentioning
confidence: 99%
“…When excitonic couplings dominate the electronic dephasing from bath interactions, Förster theory is inapplicable. In this case interexciton level relaxation requires modulation of intermolecular interactions by librational or translational motions of the chromophores as discussed in the book Davydov (for reviews see refs and ). This mechanism has been invoked to explain the ∼200 fs excitation energy relaxation dynamics of the aforementioned FMO complex. , …”
Section: Introductionmentioning
confidence: 99%
“…In the case of strong coupling, the zero-order states in the matrix element are delocalized (excitonic) and defined by a Hamiltonian that contains the static intermolecular potential energy. Thus, relaxation between the delocalized exciton levels is triggered by the dependence of the intermolecular potential energy on, for example, librational motions of the chlorophyll (Chl) pigments that modulate the excitonic interactions. Such a mechanism for aromatic molecular crystals has been extensively studied, both experimentally and theoretically. It appears to be important for the ultrafast (∼100 fs) downward interexciton-level relaxations observed for the B850 and B875 BChl a rings of the LH1 and LH2 complexes of purple bacteria …”
Section: Introductionmentioning
confidence: 99%