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      A Quantum-Classical Scheme towards Quantum Functional Encryption

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          Abstract

          Quantum encryption is a well studied problem for both classical and quantum information. However, little is known about quantum encryption schemes which enable the user, under different keys, to learn different functions of the plaintext, given the ciphertext. In this paper, we give a novel one-bit secret-key quantum encryption scheme, a classical extension of which allows different key holders to learn different length subsequences of the plaintext from the ciphertext. We prove our quantum-classical scheme secure under the notions of quantum semantic security, quantum entropic indistinguishability, and recent security definitions from the field of functional encryption.

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          Functional Encryption: Definitions and Challenges

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            Optimal Encryption of Quantum Bits

            We characterize the complete set of protocols that may be used to securely encrypt n quantum bits using secret and random classical bits. In addition to the application of such quantum encryption protocols to quantum data security, our framework allows for generalizations of many classical cryptographic protocols to quantum data. We show that the encrypted state gives no information without the secret classical data, and that 2n random classical bits are the minimum necessary for informationally secure quantum encryption. Moreover, the quantum operations are shown to have a surprising structure in a canonical inner product space. This quantum encryption protocol is a generalization of the classical one time pad concept. A connection is made between quantum encryption and quantum teleportation, and this allows for a new proof of optimality of teleportation.
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              Quantum Public-Key Cryptosystems

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                Author and article information

                Journal
                2017-03-01
                Article
                1703.00207
                1e290438-74e9-432a-b5b1-d66665459f0e

                http://arxiv.org/licenses/nonexclusive-distrib/1.0/

                History
                Custom metadata
                13 pages
                cs.CR quant-ph

                Quantum physics & Field theory,Security & Cryptology
                Quantum physics & Field theory, Security & Cryptology

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