2007
DOI: 10.1073/pnas.0706164104
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Evidence for a diffusion-controlled mechanism for fluorescence blinking of colloidal quantum dots

Abstract: Fluorescence blinking in nanocrystal quantum dots is known to exhibit power-law dynamics, and several different mechanisms have been proposed to explain this behavior. We have extended the measurement of quantum-dot blinking by characterizing fluctuations in the fluorescence of single dots over time scales from microseconds to seconds. The power spectral density of these fluctuations indicates a change in the power-law statistics that occurs at a time scale of several milliseconds, providing an important const… Show more

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Cited by 159 publications
(237 citation statements)
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References 41 publications
(61 reference statements)
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“…Our analysis shows that NCs with very-low-energy trap states ( Ͻ Ϫ50 meV) are rare, yet several of the models that account for single NC PL intermittency require the presence of deeply trapped states (45). Models including spectral diffusion of acceptor energies (46,48) have previously been used to explain power-law blinking statistics. However, we find that trap energies in our samples are typically higher energy than would be required for blinking.…”
Section: Figmentioning
confidence: 99%
“…Our analysis shows that NCs with very-low-energy trap states ( Ͻ Ϫ50 meV) are rare, yet several of the models that account for single NC PL intermittency require the presence of deeply trapped states (45). Models including spectral diffusion of acceptor energies (46,48) have previously been used to explain power-law blinking statistics. However, we find that trap energies in our samples are typically higher energy than would be required for blinking.…”
Section: Figmentioning
confidence: 99%
“…The fluorescent blinking of nanocrystal quantum dots is the result of a bistability between an emitting state where the quantum dot is described as on and the nonemitting off state. 2 The extreme brightness and photostability of QDs make them excellent choices as markers to visualize biological systems. For instance they have been used to mark individual receptors in cell membranes 3 or to label living embryos at different stages.…”
mentioning
confidence: 99%
“…Since this simplifies analysis, and also because other kinds of noise such as Johnson-Nyquist noise and shot noise [6] have been successfully described under the assumption of stationarity, the same assumption has also been often adopted in models of 1/f α noise for solid-state systems [1,2]. On the other hand, recent experiments have shown examples of 1/f α noise in intermittent systems, such as blinking quantum dots [7][8][9][10] and nanoscale electrodes [11], which were shown to be non-stationary, or aging. The 1/f α noise in those systems was accounted for by models based on the intermittent dynamics [10][11][12], and the same line of analysis was also applied to turbulent fluid [13,14] and the fluctuating electroconvection of liquid crystal [15].…”
Section: S(ω; T)mentioning
confidence: 99%
“…with t n = t min + (n − 1)∆t (t min = ∆t for the simulations) 8 , t N = T, and ω being a multiple of 2π/N∆t. Figure 4 shows the power spectra S h (ω; T) (panels (a)-(d)) and S q (ω; T) (panels (e)-(h)) with different T, for both the experiments ((a), (b), (e) and (f)) and the simulations ((c), (d), (g) and (h)) and for both the circular case ((a), (c), (e) and (g)) and the flat case ((b), (d), (f) and (h)).…”
Section: δH(x T) ≡ H(x T) − H(x T)mentioning
confidence: 99%