Physical Review A · 2003 · 22 citations · 22 references
ComputingComputer SciencePhysicsCryptographyQuantum ComputingQuantum MechanicsCryptographic Protocol DesignInformation-theoretic CryptographyQuantum BitsQuantum CommunicationQuantum CryptographyQuantum Information TheoryBit Error RateError Rate AnalysisError Rate MetricsKey DistributionKey Distribution ProtocolsLarge Deviation InequalitiesQuantum Key Distribution
We give a Shor-Preskill-type security proof to quantum key distribution without public announcement of bases [W.Y. Hwang et al., Phys. Lett. A 244, 489 (1998)]. First, we modify the Lo-Chau protocol once more so that it finally reduces to the quantum key distribution without public announcement of bases. Then we show how we can estimate the error rate in the code bits based on that in the checked bits in the proposed protocol, which is the central point of the proof. We discuss the problem of imperfect sources and that of large deviation in the error rate distributions. We discuss when the bases sequence must be discarded.
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Quantum cryptography based on Bell’s theorem
Artur Ekert · Physical Review Letters · 1991 · 10.7K citations
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Nicolas Gisin, G. Ribordy, Wolfgang Tittel et al. · Reviews of Modern Physics · 2002 · 8.4K citations · Full text
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Mixed-state entanglement and quantum error correction
Charles H. Bennett, David P. DiVincenzo, John A. Smolin et al. · Physical Review A · 1996 · 5.4K citations · Full text
A single quantum cannot be cloned
William K. Wootters, Wojciech H. Zurek · Nature · 1982 · 5.4K citations
Scheme for reducing decoherence in quantum computer memory
Peter W. Shor · Physical Review A · 1995 · 4.5K citations
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