2014
DOI: 10.1063/1.4893476
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Linearly polarized single photon antibunching from a site-controlled InGaN quantum dot

Abstract: We report on the observation of linearly polarized single photon antibunching in the excitonic emission from a site-controlled InGaN quantum dot. The measured second order coherence function exhibits a significant dip at zero time difference, corresponding to g(m)(2) (0) = 0: 90 under continuous laser excitation. This relatively high value of g(m)(2) (0) is well understood by a model as the combination of short exciton life time (320 ps), limited experimental timing resolution and the presence of an uncorrelat… Show more

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Cited by 16 publications
(18 citation statements)
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“…A high relative signal (ρ ≈ 1) is essential for high quality single photon emission, and our results show that ρ is reduced from 0.92 to 0.83, when the temperature is elevated from 12 K to 80 K. However, as already discussed, the value of g (2) m [0] is also affected by the TCSPS instrument time constant τ i and the histogram bin width τ BW in ratio with the characteristic anti-bunching time τ c [10]. The non-vanishing values obtained for g (2) exp ( indeed fully explained by 4 when including the contributions from the non-zero background emission (ρ) and the limited instrumental time resolution (τ i and τ BW ).…”
Section: Resultssupporting
confidence: 55%
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“…A high relative signal (ρ ≈ 1) is essential for high quality single photon emission, and our results show that ρ is reduced from 0.92 to 0.83, when the temperature is elevated from 12 K to 80 K. However, as already discussed, the value of g (2) m [0] is also affected by the TCSPS instrument time constant τ i and the histogram bin width τ BW in ratio with the characteristic anti-bunching time τ c [10]. The non-vanishing values obtained for g (2) exp ( indeed fully explained by 4 when including the contributions from the non-zero background emission (ρ) and the limited instrumental time resolution (τ i and τ BW ).…”
Section: Resultssupporting
confidence: 55%
“…Finally, for non-zero histogram bin width τ BW , the measured value g (2) m [0] at zero time difference is obtained by integrating g (2) m (τ ) symmetrically around zero [10], Here, square brackets are used to distinguish the value g (2) m [0] obtained by integration over a finite bin width from the corresponding value g (2) m (0) for an infinitesimal bin width.…”
Section: Resultsmentioning
confidence: 99%
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“…2c, d). The arrays of pyramids that have been fabricated by Houssaine Machhadani et al were utilized as localized single-photon emitters (Jemsson et al 2014). The efficiency of the device is expected to enhance with the plasmonic Ag NPs positioned on the tip of the pyramids.…”
Section: Resultsmentioning
confidence: 99%
“…However, as the antibunching decay time is measured to be a fast approximate 530 ps (in good agreement with the independently measured emission lifetime of approximately 630 ps shown in the figure inset), we must take into account the instrument response function of the detection system (which was measured using a pulsed femtosecond laser to have a time constant of approximately 200 ps) in order to accurately determine the real value of g (2) (0). [43][44][45] We therefore fitted the data with a convolution of the second-order correlation function Equation 2 and the instrument response function, [43][44][45] from which we are able to finally extract a g (2) (0) value of 0.11 ± 0.13 (shown as a FIGURE 4 Autocorrelation histogram measured at 8 K from the spectrum shown in Figure 3A. The grey curve shows the fitting curve based on the second-order correlation function, revealing that the measured g (2) (0) value is approximately 0.29.…”
Section: Figure 3 Photoluminescence (Pl) Andmentioning
confidence: 99%