2005
DOI: 10.1016/j.cplett.2004.12.036
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Time resolved photoluminescence anisotropy of CdSe/ZnS nanoparticles in toluene at 300 K

Abstract: For CdSe nanoparticles it has been theoretically and experimentally shown that at low temperatures the photoluminescence is circularly polarized in accordance with a wurtzite structure and the corresponding allowed optical transitions. In the present Letter, we report on related investigations on CdSe/ZnS colloids in toluene solution. From time resolved photoluminescence anisotropy we conclude that also at room temperature the results are in good agreement with structure and related electronic states as determ… Show more

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Cited by 19 publications
(15 citation statements)
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“…The significant drop of the average PL decay time compared to that of the nanostructure without OX1 (1.23 ns) also confirms the energy transfer occurs from CdS QDs to OX1 due to dipolar coupling. Although theoretical calculations to predict dipolar emission of a QD with wurtzite crystal structure have been advanced, 32 very few experimental results 33 have been published on the existence of excited-state dipole moment in semiconductor quantum dots. In a recent study from our group 22 on CdS nanoparticles in reverse micellar solution at 300 K, we reported physical motion of the dipolar QDs (photoluminescence anisotropy) having different shapes.…”
Section: Resultsmentioning
confidence: 99%
“…The significant drop of the average PL decay time compared to that of the nanostructure without OX1 (1.23 ns) also confirms the energy transfer occurs from CdS QDs to OX1 due to dipolar coupling. Although theoretical calculations to predict dipolar emission of a QD with wurtzite crystal structure have been advanced, 32 very few experimental results 33 have been published on the existence of excited-state dipole moment in semiconductor quantum dots. In a recent study from our group 22 on CdS nanoparticles in reverse micellar solution at 300 K, we reported physical motion of the dipolar QDs (photoluminescence anisotropy) having different shapes.…”
Section: Resultsmentioning
confidence: 99%
“…If isotropic diffusion and "stick" boundary conditions (where solvent molecules move with solute molecules) are considered, then the rotational correlation time is given by the SED equation. 2,11 To obtain the theoretical estimate of the rotational correlation time (τ r ), the temperature-dependent viscosity value of isooctane is taken from the literature 28 and the calculated value of τ r is plotted against temperature (Figure 4d). The observed 2 ns component of the r(t) decay fits well with the theoretical value (solid line of Figure 4d), revealing the origin of the time constant to be stick hydrodynamic rotation of the dots.…”
Section: Resultsmentioning
confidence: 99%
“…The rotational correlation time (τ r ) is calculated from the Stokes-Einstein-Debye (SED) theory 11 and defined as where V is the volume of the solute molecule, η is the shear viscosity of the solvent, T is the absolute temperature, and k B is the Boltzmann constant. The f factor accounts for the shape of the solute molecule, approximated as a spheroid.…”
Section: Methodsmentioning
confidence: 99%
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