2019
DOI: 10.1103/physreva.100.032319
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Performance analysis of d -dimensional quantum cryptography under state-dependent diffraction

Abstract: Standard protocols for quantum key distribution (QKD) require that the sender be able to transmit in two or more mutually unbiased bases. Here, we analyze the extent to which the performance of QKD is degraded by diffraction effects that become relevant for long propagation distances and limited sizes of apertures. In such a scenario, different states experience different amounts of diffraction, leading to state-dependent loss and phase acquisition, causing an increased error rate and security loophole at the … Show more

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Cited by 17 publications
(24 citation statements)
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References 38 publications
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“…To solve this, one may need to introduce new protocols to mitigate mode-dependent diffraction, for example as discussed in Ref. [35].…”
Section: Free-space Link Across the Ur Campusmentioning
confidence: 99%
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“…To solve this, one may need to introduce new protocols to mitigate mode-dependent diffraction, for example as discussed in Ref. [35].…”
Section: Free-space Link Across the Ur Campusmentioning
confidence: 99%
“…Since the information is carried by the phase profile, OAM states are vulnerable to atmospheric turbulence. Even though the performance of OAM states in a turbulent channel has been studied both theoretically and experimentally [10,[28][29][30][31][32][33][34][35][36][37][38], realizing high-dimensional OAM-based QKD still remains challenging.To reduce the crosstalk induced by turbulence, most works either rely on post-selection of data or increasing the mode spacing (i.e. not using successive states for encoding) [10,20,33].…”
mentioning
confidence: 99%
“…The intensity pattern of the transmitted beam can remain recognizable after a 1.6 km free-space link, and thus adaptive optics can be potentially used to mitigate turbulence [3], which can be subject to future study. In a realistic free-space link, in addition to the spatial distortion induced by turbulence which can be corrected by adaptive optics, different LG modes accumulate different amount of Gouy phase which can affect the sorting of superposition modes [10]. The Gouy phase for a LG mode can be written as φ = (2p + | | + 1) arctan(z/z R ), where z R is the Rayleigh range and z is the propagation distance.…”
Section: Implementation Of Qkdmentioning
confidence: 99%
“…The Gouy phase for a LG mode can be written as φ = (2p + | | + 1) arctan(z/z R ), where z R is the Rayleigh range and z is the propagation distance. As proposed in [10], pre-compensation can be used in mode preparation at the transmitter's side to guarantee that the mode-dependent phase is cancelled at the receiver's side. Furthermore, the phase-dependent phase can also be removed at the receiver's side.…”
Section: Implementation Of Qkdmentioning
confidence: 99%
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