Nature Communications · 2021 · 31 citations · 34 references
Natural SciencesComputer SciencePhysicsPhotonicsQuantum ComputingQuantum MechanicsQuantum BitsQuantum ComputationQuantum MeasurementQuantum StatesRandom Number GenerationLatency MinimizationQuantum Random Number GenerationQuantum State PreparationRandomness CertificationRandomness GenerationState Preparation
Abstract Quantum random numbers distinguish themselves from others by their intrinsic unpredictability arising from the principles of quantum mechanics. As such they are extremely useful in many scientific and real-world applications with considerable efforts going into their realizations. Most demonstrations focus on high asymptotic generation rates. For this goal, a large number of repeated trials are required to accumulate a significant store of certifiable randomness, resulting in a high latency between the initial request and the delivery of the requested random bits. Here we demonstrate low-latency real-time certifiable randomness generation from measurements on photonic time-bin states. For this, we develop methods to certify randomness taking into account adversarial imperfections in both the state preparation and the measurement apparatus. Every 0.12 s we generate a block of 8192 random bits which are certifiable against all quantum adversaries with an error bounded by 2 −64 . Our quantum random number generator is thus well suited for realizing a continuously-operating, high-security and high-speed quantum randomness beacon.
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Quantum cryptography based on Bell’s theorem
Artur Ekert · Physical Review Letters · 1991 · 10.7K citations
Computing, Physics, Cryptography +16
The security of practical quantum key distribution
Valerio Scarani, H. Bechmann-Pasquinucci, Nicolas J. Cerf et al. · Reviews of Modern Physics · 2009 · 3.7K citations · Full text
Computing, Computer Science, Physics +15
Loophole-free Bell inequality violation using electron spins separated by 1.3 kilometres
Bas Hensen, Hannes Bernien, A. Dréau et al. · Nature · 2015 · 2.8K citations · Full text
Quantum cryptography without Bell’s theorem
Charles H. Bennett, Gilles Brassard, N. David Mermin · Physical Review Letters · 1992 · 2.4K citations
Computing, Computer Science, Physics +13