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Random access coding is an information task that has been extensively studied and found many applications in quantum information.
Mean deviation of the binomial distribution
J. S. Frame · 1945
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Proposed experiment to test local hidden-variable theories
J. Clauser, M. Horne, A. Shimony, and R. Holt · 1969
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Some estimates of the information transmitted by quantum communication channels
A. Holevo · 1973
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Quantum cryptography, or unforgeable subway tokens
C. Bennett, G. Brassard, S. Breidbard, and S. Wiesner · 1983
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Quantum analogues of the Bell inequalities: The case of two spatially separated domains
B. Tsirelson · 1987
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Protecting data privacy in private information retrieval schemes
Y. Gertner, Y. Ishai, E. Kushilevitz, and T. Malkin · 1998
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Dense quantum coding and a lower bound for 1-way quantum automata
A. Ambainis, A. Nayak, A. Ta-Shma, and U. Vazirani · 1999
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Optimal lower bounds for quantum automata and random access codes
A. Nayak · 1999
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Exponential separation of quantum and classical communication complexity
R. Raz · 1999
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Quantum fingerprinting
H. Buhrman, R. Cleve, J. Watrous, and R. de Wolf · 2001
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Dense quantum coding and quantum finite automata
A. Ambainis, A. Nayak, A. Ta-Shma, and U. Vazirani · 2002
Cited alongside, same era.
Exponential separation of quantum and classical one-way communication complexity
Z. Bar-Yossef, T. S. Jayram, and I. Kerenidis · 2004
Cited alongside, same era.
Quantum symmetrically-private information retrieval
I. Kerenidis and R. de Wolf · 2004
Cited alongside, same era.
(4,1)-quantum random access coding does not exist—one qubit is not enough to recover one of four bits
M. Hayashi, K. Iwama, H. Nishimura, R. Raymond, and S. Yamashita · 2006
Cited alongside, same era.
Unbounded-error one-way classical and quantum communication complexity
K. Iwama, H. Nishimura, R. Raymond, and S. Yamashita · 2007
Cited alongside, same era.
A hypercontractive inequality for matrix-valued functions with applications to quantum computing and LDCs
Near-optimal extractors against quantum storage
A. De and T. Vidick · 2010
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The uncertainty principle determines the non-locality of quantum mechanics
J. Oppenheim and S. Wehner · 2010
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Entanglement-assisted random access codes
M. Pawłowski and M. Żukowski · 2010
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Quantum one-way communication can be exponentially stronger than classical communication
O. Regev and B. Klartag · 2011
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Does ignorance of the whole imply ignorance of the parts?
T. Vidick and S. Wehner · 2011
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Near-optimal and explicit Bell inequality violations
H. Buhrman, O. Regev, G. Scarpa, and R. de Wolf · 2012
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A. Ben-Aroya, O. Regev, and R. de Wolf · 2008
Cited alongside, same era.
Perfect parallel repetition theorem for quantum XOR proof systems
R. Cleve, W. Slofstra, F. Unger, and S. Upadhyay · 2008
Cited alongside, same era.
Exponential separation for one-way quantum communication complexity, with applications to cryptography
D. Gavinsky, J. Kempe, I. Kerenidis, R. Raz, and R. de Wolf · 2008
Cited alongside, same era.
Unpublished note, 2008
S. Wehner · 2008
Cited alongside, same era.
Preparation contextuality powers parity-oblivious multiplexing
R. W. Spekkens, D. H. Buzacott, A. J. Keehn, B. Toner, and G. J. Pryde · 2009
Cited alongside, same era.
Semi-device-independent randomness certification using n → 1 n\rightarrow 1 quantum random access codes
H.-W. Li, M. Pawłowski, Z.-Q. Yin, G.-C. Guo, and Z.-F. Han · 2012
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From qubits to hyperbits
M. Pawłowski and A. Winter · 2012
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Strong connections between quantum encodings, non-locality and quantum cryptography
A. Chailloux, I. Kerenidis, and J. Sikora · 2014
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