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Self-healing of quantum entanglement after an obstruction

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dc.contributor.author McLaren, M
dc.contributor.author Mhlanga, T
dc.contributor.author Padgett, MJ
dc.contributor.author Roux, FS
dc.contributor.author Forbes, A
dc.date.accessioned 2014-06-17T09:57:46Z
dc.date.available 2014-06-17T09:57:46Z
dc.date.issued 2014-02
dc.identifier.citation McLaren, M, Mhlanga, T, Padgett, M.J, Roux, F.S and Forbes, A. 2014. Self-healing of quantum entanglement after an obstruction. vol. 5(3248), pp 1-8 en_US
dc.identifier.issn 2041-1723
dc.identifier.uri http://www.nature.com/ncomms/2014/140206/ncomms4248/full/ncomms4248.html
dc.identifier.uri http://hdl.handle.net/10204/7447
dc.description Copyright: 2014 Nature Publishing Group. This is an ABSTRACT ONLY. The definitive version is published in Nature Communications, vol. 5(3248), pp 1-8 en_US
dc.description.abstract Quantum entanglement between photon pairs is fragile and can easily be masked by losses in transmission path and noise in the detection system. When observing the quantum entanglement between the spatial states of photon pairs produced by parametric downconversion, the presence of an obstruction introduces losses that can mask the correlations associated with the entanglement. Here we show that we can overcome these losses by measuring in the Bessel basis, thus once again revealing the entanglement after propagation beyond the obstruction.We confirm that, for the entanglement of orbital angular momentum, measurement in the Bessel basis is more robust to these losses than measuring in the usually employed Laguerre–Gaussian basis. Our results show that appropriate choice of measurement basis can overcome some limitations of the transmission path, perhaps offering advantages in free-space quantum communication or quantum processing systems. en_US
dc.language.iso en en_US
dc.publisher Nature Publishing Group en_US
dc.relation.ispartofseries Workflow;12812
dc.subject Quantum entanglement en_US
dc.subject Bessel beams en_US
dc.subject Photon pairs en_US
dc.subject Parametric downconversion en_US
dc.subject Orbital angular momentum en_US
dc.subject OAM en_US
dc.subject Laguerre–Gaussian basis en_US
dc.subject Free-space quantum communication en_US
dc.subject Quantum processing systems en_US
dc.title Self-healing of quantum entanglement after an obstruction en_US
dc.type Article en_US
dc.identifier.apacitation McLaren, M., Mhlanga, T., Padgett, M., Roux, F., & Forbes, A. (2014). Self-healing of quantum entanglement after an obstruction. http://hdl.handle.net/10204/7447 en_ZA
dc.identifier.chicagocitation McLaren, M, T Mhlanga, MJ Padgett, FS Roux, and A Forbes "Self-healing of quantum entanglement after an obstruction." (2014) http://hdl.handle.net/10204/7447 en_ZA
dc.identifier.vancouvercitation McLaren M, Mhlanga T, Padgett M, Roux F, Forbes A. Self-healing of quantum entanglement after an obstruction. 2014; http://hdl.handle.net/10204/7447. en_ZA
dc.identifier.ris TY - Article AU - McLaren, M AU - Mhlanga, T AU - Padgett, MJ AU - Roux, FS AU - Forbes, A AB - Quantum entanglement between photon pairs is fragile and can easily be masked by losses in transmission path and noise in the detection system. When observing the quantum entanglement between the spatial states of photon pairs produced by parametric downconversion, the presence of an obstruction introduces losses that can mask the correlations associated with the entanglement. Here we show that we can overcome these losses by measuring in the Bessel basis, thus once again revealing the entanglement after propagation beyond the obstruction.We confirm that, for the entanglement of orbital angular momentum, measurement in the Bessel basis is more robust to these losses than measuring in the usually employed Laguerre–Gaussian basis. Our results show that appropriate choice of measurement basis can overcome some limitations of the transmission path, perhaps offering advantages in free-space quantum communication or quantum processing systems. DA - 2014-02 DB - ResearchSpace DP - CSIR KW - Quantum entanglement KW - Bessel beams KW - Photon pairs KW - Parametric downconversion KW - Orbital angular momentum KW - OAM KW - Laguerre–Gaussian basis KW - Free-space quantum communication KW - Quantum processing systems LK - https://researchspace.csir.co.za PY - 2014 SM - 2041-1723 T1 - Self-healing of quantum entanglement after an obstruction TI - Self-healing of quantum entanglement after an obstruction UR - http://hdl.handle.net/10204/7447 ER - en_ZA


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