2015
DOI: 10.1103/physreva.91.012107
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Challenging preconceptions about Bell tests with photon pairs

Abstract: Motivated by very recent experiments, we consider a scenario "à la Bell" in which two protagonists test the Clauser-Horne-Shimony-Holt (CHSH) inequality using a photon-pair source based on spontaneous parametric down conversion and imperfect photon detectors. The conventional wisdom says that (i) if the detectors have unit efficiency, the CHSH violation can reach its maximum quantum value 2 √ 2. To obtain the maximal possible violation, it suffices that the source emits (ii) maximally entangled photon pairs (i… Show more

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Cited by 24 publications
(26 citation statements)
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“…The overall detection efficiencies at Alice and Bob are thus given by η D and η D η T , respectively. Recent results by CapraraVivoli et al [30] have shown that a loophole-free test of the CHSH inequality in (1) based on the deterministic strategy described above requires an overall detection efficiency, which is at least 2/3 to exhibit a value of S > 2. Assuming ideal fiber coupling and detectors at both parties (i.e., η D = 1), this corresponds to a distance of 8.8km for the optical fiber communication channel to Bob (α = 0.2dB/km attenuation).…”
Section: B Entanglement-swapping Relay-assisted Diqkdmentioning
confidence: 99%
“…The overall detection efficiencies at Alice and Bob are thus given by η D and η D η T , respectively. Recent results by CapraraVivoli et al [30] have shown that a loophole-free test of the CHSH inequality in (1) based on the deterministic strategy described above requires an overall detection efficiency, which is at least 2/3 to exhibit a value of S > 2. Assuming ideal fiber coupling and detectors at both parties (i.e., η D = 1), this corresponds to a distance of 8.8km for the optical fiber communication channel to Bob (α = 0.2dB/km attenuation).…”
Section: B Entanglement-swapping Relay-assisted Diqkdmentioning
confidence: 99%
“…In the following, we label a click in the first detector as 0, a click in the second detector as 1, and the case where either no detection or double detections are observed as ∅, so that each party effectively produces one of three possible outcomes. The statistics observed in this situation as a function of the polarization measurements and the detection efficiency (or equivalently the losses between the source and the detectors) are described in [21].…”
Section: Approximating Photonic Experimentsmentioning
confidence: 99%
“…The methods presented above are general and can be adjusted to any bipartite Bell experiment. We focus and describe in the following the architecture of optical implementations based on polarization measurements of entangled photons distributed from an SPDC source (see figure 1), which was thoroughly analysed in [21]. The source is characterized by three adjustable quantities: two squeezing parameters g 1 and g 2 and a total number of modes N onto which the photons may be distributed.…”
Section: Realistic Optical Implementationsmentioning
confidence: 99%
“…Each mode locally splits into two orthogonal polarizations. In terms of bosonic creation operators, the un-normalized state produced by S is given by [21]: All the different types of losses including detectors inefficiencies are modelled, without loss of generality, by two beam-splitters (not shown in figure 1) placed at any point between the users and the source. The transmittance η of these beam-splitters is the overall detection efficiency of the experiment.…”
Section: Realistic Optical Implementationsmentioning
confidence: 99%
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