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Quantum Encryption and Generalized Quantum Shannon Impossibility (1801.03656v2)

Published 11 Jan 2018 in cs.IT, cs.CR, math.IT, and quant-ph

Abstract: The famous Shannon impossibility result says that any encryption scheme with perfect secrecy requires a secret key at least as long as the message. In this paper we provide its quantum analogue with imperfect secrecy and imperfect correctness. We also give a systematic study of information-theoretically secure quantum encryption with two secrecy definitions. We show that the weaker one implies the stronger but with a security loss in $d$, where $d$ is the dimension of the encrypted quantum system. This is good enough if the target secrecy error is of $o(d{-1})$.

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