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Device-independent quantum key distribution with random key basis

René Schwonnek, Koon Tong Goh, Ignatius W. Primaatmaja, Ernest Y.-Z. Tan, Ramona Wolf, Valerio Scarani, Charles C.-W. Lim

2021Nature Communications74 citationsDOIOpen Access PDF

Abstract

Abstract Device-independent quantum key distribution (DIQKD) is the art of using untrusted devices to distribute secret keys in an insecure network. It thus represents the ultimate form of cryptography, offering not only information-theoretic security against channel attacks, but also against attacks exploiting implementation loopholes. In recent years, much progress has been made towards realising the first DIQKD experiments, but current proposals are just out of reach of today’s loophole-free Bell experiments. Here, we significantly narrow the gap between the theory and practice of DIQKD with a simple variant of the original protocol based on the celebrated Clauser-Horne-Shimony-Holt (CHSH) Bell inequality. By using two randomly chosen key generating bases instead of one, we show that our protocol significantly improves over the original DIQKD protocol, enabling positive keys in the high noise regime for the first time. We also compute the finite-key security of the protocol for general attacks, showing that approximately 10 8 –10 10 measurement rounds are needed to achieve positive rates using state-of-the-art experimental parameters. Our proposed DIQKD protocol thus represents a highly promising path towards the first realisation of DIQKD in practice.

Topics & Concepts

Computer scienceQuantum key distributionProtocol (science)Key (lock)RealisationSimple (philosophy)Theoretical computer sciencePath (computing)Basis (linear algebra)Channel (broadcasting)QuantumNoise (video)Quantum cryptographyCryptographic protocolTopology (electrical circuits)Key generationSecurity analysisEncoding (memory)CryptographyQuantum computerComputer networkBell stateKey distributionDistributed computingPublic-key cryptographyBB84AlgorithmComputer securityDistribution (mathematics)Quantum Information and CryptographyQuantum Mechanics and ApplicationsAdvanced Statistical Modeling Techniques