1993
DOI: 10.1063/1.464501
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Resonance Raman studies of the ground and lowest electronic excited state in CdS nanocrystals

Abstract: The size dependence of the resonance Raman spectrum of CdS nanocrystals ranging in size from 10 to 70 Å radius has been studied. We find that while the lowest electronic excited state is coupled strongly to the lattice, this coupling decreases as the nanocrystal size is decreased. We demonstrate that the lifetime of the initially prepared excited state can influence the apparent strength of electron-vibration coupling. Absolute resonance Raman cross section measurements can be used to determine the value of th… Show more

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Cited by 246 publications
(229 citation statements)
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“…24 An increase of the strength of carrier-phonon coupling with increasing carrier confinement was observed in Cd͑SSe͒ nanocrystals, 25 while an opposite trend was shown for CdTebased quantum wells 26 and CdS QDs. 27 Our data indicate that the strength of carrier-phonon coupling, ␥, is larger for dots with the higher emission energies ͑Ͼ1 eV at RT͒ and smaller size ͑d Ͻ 7 nm͒ ͓see Fig. 3͑b͔͒ in qualitative agreement with theory.…”
supporting
confidence: 75%
“…24 An increase of the strength of carrier-phonon coupling with increasing carrier confinement was observed in Cd͑SSe͒ nanocrystals, 25 while an opposite trend was shown for CdTebased quantum wells 26 and CdS QDs. 27 Our data indicate that the strength of carrier-phonon coupling, ␥, is larger for dots with the higher emission energies ͑Ͼ1 eV at RT͒ and smaller size ͑d Ͻ 7 nm͒ ͓see Fig. 3͑b͔͒ in qualitative agreement with theory.…”
supporting
confidence: 75%
“…The electric field within materials correlates to Coulomb interaction with the exciton, and the strength of electron-phonon coupling will be enhanced if the wavelength of the phonon vibration is close to the spatial extent of the exciton. [1][2][3][4][5][6][7][8][9][10][11][12][13] Recently, the fabrication of nanoparticles (NPs) and quantum dots (QDs) makes it possible to investigate the electron-phonon interaction beyond the bulk approximation. Such quantumconfined electronic systems differ completely from their bulk counterparts in the optical and electronic properties.…”
Section: Introductionmentioning
confidence: 99%
“…The strength of the EPC is expressed by the Huang-Rhys factor, S, given by Δ 2 /2 where Δ is the difference between the potential minima of the two electronic states along the ground-state dimensionless normal coordinate. [1][2][3][4] (With this definition, Δ = 1 when the two potential energy surfaces are displaced by /√2 where is the standard deviation of the probability distribution in the ground vibrational state, | 0 | 2 . Some workers [5][6][7][8] use an alternative definition in which Δ is smaller by √2 , and S = Δ 2 .)…”
Section: Introductionmentioning
confidence: 99%