Vibronic Coupling in J-Aggregates and Beyond: A Direct Means of Determining the Exciton Coherence Length from the Photoluminescence Spectrum

Exciton coherence in a J-aggregate with exciton−phonon coupling involving a single intramolecular vibration is studied. For linear aggregates with no disorder and periodic boundary conditions, the 0−0 to 0−1 line strength ratio, S R, corresponding to the low-temperature photoluminescence spectrum is...

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Veröffentlicht in:The journal of physical chemistry. B 2011-05, Vol.115 (18), p.5133-5143
Hauptverfasser: Spano, Frank C, Yamagata, Hajime
Format: Artikel
Sprache:eng
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Zusammenfassung:Exciton coherence in a J-aggregate with exciton−phonon coupling involving a single intramolecular vibration is studied. For linear aggregates with no disorder and periodic boundary conditions, the 0−0 to 0−1 line strength ratio, S R, corresponding to the low-temperature photoluminescence spectrum is rigorously equal to N/λ2, where N is the number of chromophores comprising the aggregate and λ2 is the Huang−Rhys factor of the coupled vibrational mode. The result is independent of exciton bandwidth and therefore remains exact from the weak to strong exciton−phonon coupling regimes. The simple relation between S R and N also holds for more complex morphologies, as long as the transition from the lowest exciton state to the vibrationless ground state is symmetry-allowed. For example, in herringbone aggregates with monoclinic unit cells, the line strength ratio, defined as S R ≡ I b 0−0/I b 0−1 (where I b 0−0 and  I b 0−1 correspond to the b-polarized 0−0 and 0−1 line strengths, respectively) is rigorously equal to N/λ2. In the presence of disorder and for T > 0 K, λ2 S R is closely approximated by the exciton coherence number N coh, thereby providing a simple and direct way of extracting N coh from the photoluminescence spectrum. Increasing temperature in linear J-aggregates (and herringbone aggregates) generally leads to a demise in S R and therefore also the exciton coherence size. When no disorder is present, and under the fast scattering and thermodynamic limits, S R is equal to N T/λ2, where the thermal coherence size is given by N T = 1 + [4πωc/k b T] d/2 for an aggregate of dimension d, where ωc is the exciton band curvature at k = 0.
ISSN:1520-6106
1520-5207
DOI:10.1021/jp104752k