Optics Express · 2012 · 158 citations · 12 references
ComputingComputer SciencePhysicsCryptographyQuantum ComputingQuantum MechanicsPrivacy-preserving ProtocolsQuantum CommunicationQuantum ComputationQuantum CryptographyQuantum Information TheoryCommunication Complexity Lower BoundsCommunications ProtocolsComplexityQuantum Key Distribution
By adding a parameter θ in M. Jakobi et al's protocol [Phys. Rev. A 83, 022301 (2011)], we present a flexible quantum-key-distribution-based protocol for quantum private queries. We show that, by adjusting the value of θ, the average number of the key bits Alice obtains can be located on any fixed value the users wanted for any database size. And the parameter k is generally smaller (even k = 1 can be achieved) when θ < π/4, which implies lower complexity of both quantum and classical communications. Furthermore, the users can choose a smaller θ to get better database security, or a larger θ to obtain a lower probability with which Bob can correctly guess the address of Alice's query.
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Nicolas Gisin, G. Ribordy, Wolfgang Tittel et al. · Reviews of Modern Physics · 2002 · 8.4K citations · Full text
Computing, Physics, Cryptography +11
Quantum cryptography using any two nonorthogonal states
Charles H. Bennett · Physical Review Letters · 1992 · 3.1K citations
Benny Chor, Eyal Kushilevitz, Oded Goldreich et al. · Journal of the ACM · 1998 · 1.6K citations · Full text
Insecurity of quantum secure computations
Hoi‐Kwong Lo · Physical Review A · 1997 · 494 citations · Full text
Computing, Computer Science, Physics +16