2018
DOI: 10.48550/arxiv.1809.10992
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Polarized indistinguishable single photons from a quantum dot in an elliptical micropillar

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Cited by 4 publications
(5 citation statements)
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“…In addition, it allows the production of high-purity and highly indistinguishable single photons. Our work provides additional degree of freedom to separate the excitation laser and the single photon, and can be combined with other techniques such as side excitation 16,35 and polarized microcavities 36 to generate truly optimal single-photon sources.…”
mentioning
confidence: 99%
“…In addition, it allows the production of high-purity and highly indistinguishable single photons. Our work provides additional degree of freedom to separate the excitation laser and the single photon, and can be combined with other techniques such as side excitation 16,35 and polarized microcavities 36 to generate truly optimal single-photon sources.…”
mentioning
confidence: 99%
“…Recovery of this loss should be possible with a rejection of the pump that is based on orthogonal excitation and emission directions [18,125]. Alternatively, asymmetric microcavities systems can be employed to preferentially generate photons in a single polarization state [126].…”
Section: Single Photon Emissionmentioning
confidence: 99%
“…Resonant excitation in other broadband QD-based devices [19,137] has demonstrated non-post-selected visibilities exceeding 90%. Ideally, the excitation scheme would employ rejection techniques that do not sacrifice device efficiency [18,125,126]. Resonant excitation of nanowires [62,138,139] has yet to be applied to two-photon interference measurements.…”
mentioning
confidence: 99%
“…For choosing η and x, we give two example cases. The first (figure 2, red), where η=0.755 and x=0.975, is an example of a hypothetical best experiment we could build with current technology, with the most lossless sources (82%) [46], interferometers (99%) [42] and detectors (93%) [47], and the highest level of photon indistinguishability (97.6%) [48]. The second case (figure 2, green), where η=x=0.5, is an example of how the two algorithms perform in what would be considered a poor experiment for both distinguishability and loss.…”
Section: Comparison Of Runtimesmentioning
confidence: 99%