Experimental demonstration of sequential quantum random access codes

A random access code (RAC) is a strategy to encode a message into a shorter one in a way that any bit of the original can still be recovered with nontrivial probability. Encoding with quantum bits rather than classical ones can improve this probability but has an important limitation: Due to the dis...

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Principais autores: Giulio Foletto, Luca Calderaro, Giuseppe Vallone, Paolo Villoresi
Formato: Artigo
Idioma:English
Publicado em: American Physical Society 2020-08-01
coleção:Physical Review Research
Acesso em linha:http://doi.org/10.1103/PhysRevResearch.2.033205
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author Giulio Foletto
Luca Calderaro
Giuseppe Vallone
Paolo Villoresi
author_facet Giulio Foletto
Luca Calderaro
Giuseppe Vallone
Paolo Villoresi
author_sort Giulio Foletto
collection DOAJ
description A random access code (RAC) is a strategy to encode a message into a shorter one in a way that any bit of the original can still be recovered with nontrivial probability. Encoding with quantum bits rather than classical ones can improve this probability but has an important limitation: Due to the disturbance caused by standard quantum measurements, qubits cannot be used more than once. However, as recently shown by Mohan, Tavakoli, and Brunner [New J. Phys. 21, 083034 (2019)NJOPFM1367-263010.1088/1367-2630/ab3773], weak measurements can alleviate this problem, allowing two sequential decoders to perform better than with the best classical RAC. We use single photons to experimentally show that these weak measurements are feasible and nonclassical success probabilities are achievable by two decoders. We prove this for different values of the measurement strength and use our experimental results to put tight bounds on them, certifying the accuracy of our setting. This proves the feasibility of using sequential quantum RACs for quantum information tasks, such as the self-testing of untrusted devices.
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spelling doaj.art-fd51e2e85a1d4271b49177cbaed4ad3f2024-04-12T16:58:26ZengAmerican Physical SocietyPhysical Review Research2643-15642020-08-012303320510.1103/PhysRevResearch.2.033205Experimental demonstration of sequential quantum random access codesGiulio FolettoLuca CalderaroGiuseppe VallonePaolo VilloresiA random access code (RAC) is a strategy to encode a message into a shorter one in a way that any bit of the original can still be recovered with nontrivial probability. Encoding with quantum bits rather than classical ones can improve this probability but has an important limitation: Due to the disturbance caused by standard quantum measurements, qubits cannot be used more than once. However, as recently shown by Mohan, Tavakoli, and Brunner [New J. Phys. 21, 083034 (2019)NJOPFM1367-263010.1088/1367-2630/ab3773], weak measurements can alleviate this problem, allowing two sequential decoders to perform better than with the best classical RAC. We use single photons to experimentally show that these weak measurements are feasible and nonclassical success probabilities are achievable by two decoders. We prove this for different values of the measurement strength and use our experimental results to put tight bounds on them, certifying the accuracy of our setting. This proves the feasibility of using sequential quantum RACs for quantum information tasks, such as the self-testing of untrusted devices.http://doi.org/10.1103/PhysRevResearch.2.033205
spellingShingle Giulio Foletto
Luca Calderaro
Giuseppe Vallone
Paolo Villoresi
Experimental demonstration of sequential quantum random access codes
Physical Review Research
title Experimental demonstration of sequential quantum random access codes
title_full Experimental demonstration of sequential quantum random access codes
title_fullStr Experimental demonstration of sequential quantum random access codes
title_full_unstemmed Experimental demonstration of sequential quantum random access codes
title_short Experimental demonstration of sequential quantum random access codes
title_sort experimental demonstration of sequential quantum random access codes
url http://doi.org/10.1103/PhysRevResearch.2.033205
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