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Lecture notes in computer science

Continuously Non-Malleable Codes in the Split-State Model from Minimal Assumptions

Rafail Ostrovsky, Giuseppe Persiano, Daniele Venturi, Ivan Visconti

Published Jan 1, 2018• 24 citations
Publisher
DOI
10.1007/978-3-319-96878-0_21

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Quantum Secure Non-Malleable Codes in the Split-State Model

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Non-malleable codes introduced by Dziembowski, Pietrzak and Wichs [1] encode a classical messageSin a manner such that the tampered codeword either decodes to the original messageSor a message that is unrelated/independent ofS. Constructing non-malleable codes for various tampering function families has received significant attention in the recent years. We consider the well studied (2-part)split-statemodel, in which the messageSis encoded into two partsXandY, and the adversary is allowed to arbitrarily tamper with eachXandYindividually. Non-malleable codes in the split-state model have found applications in other important security notions likenon-malleable commitmentsandnon-malleable secret sharing. Thus, it is vital to understand if such non-malleable codes are secure against quantum adversaries. We consider the security of non-malleable codes in the split-state model when the adversary is allowed to make use of arbitrary entanglement to tamper the partsXandY. We construct explicit quantum secure non-malleable codes in the split-state model. Our construction of quantum secure non-malleable codes is based on the recent construction of quantum secure 2-source non-malleable extractorsby Boddu, Jain and Kapshikar [2]. • We extend the connection of Cheraghchi and Guruswami [3] between 2-source non-malleable extractors and non-malleable codes in the split-state model in the classical setting to the quantum setting, i.e. we show that explicit quantum secure 2-source non-malleable extractors in (k1,k2)-qpa-state framework of [2] give rise to explicit quantum secure non-malleable codes in the split-state model. • We construct the first quantum secure non-malleable code with efficient encoding and decoding procedures for message lengthm=nΩ(1), error ε = 2-nΩ(1)and codeword of size 2n. Prior to this work, it remained open to provide such quantum secure non-malleable code even for a single bit message in the split-state model. • We also study its natural extension when the tampering of the codeword is performedt-times. We construct quantum secure one-many non-malleable code with efficient encoding and decoding procedures fort=nΩ(1), message lengthm=nΩ(1), error ε = 2-nΩ(1)and codeword of size 2n. • As an application, we also construct the first quantum secure 2-out-of-2 non-malleable secret sharing scheme for message/secret lengthm=nΩ(1), error ε = 2-nΩ(1)and share of sizen.

IEEE Transactions on Information Theory•Oct 31, 2023•7 citations
Non-malleable codes introduced by Dziembowski, Pietrzak and Wichs [1] encode a classical messageSin a manner such that the tampered codeword either decodes to the original messageSor a message that is unrelated/independent ofS. Constructing non-malleable codes for various tampering function families has received significant attention in the recent years. We consider the well studied (2-part)split-statemodel, in which the messageSis encoded into two partsXandY, and the adversary is allowed to arbitrarily tamper with eachXandYindividually. Non-malleable codes in the split-state model have found applications in other important security notions likenon-malleable commitmentsandnon-malleable secret sharing. Thus, it is vital to understand if such non-malleable codes are secure against quantum adversaries. We consider the security of non-malleable codes in the split-state model when the adversary is allowed to make use of arbitrary entanglement to tamper the partsXandY. We construct explicit quantum secure non-malleable codes in the split-state model. Our construction of quantum secure non-malleable codes is based on the recent construction of quantum secure 2-source non-malleable extractorsby Boddu, Jain and Kapshikar [2]. • We extend the connection of Cheraghchi and Guruswami [3] between 2-source non-malleable extractors and non-malleable codes in the split-state model in the classical setting to the quantum setting, i.e. we show that explicit quantum secure 2-source non-malleable extractors in (k1,k2)-qpa-state framework of [2] give rise to explicit quantum secure non-malleable codes in the split-state model. • We construct the first quantum secure non-malleable code with efficient encoding and decoding procedures for message lengthm=nΩ(1), error ε = 2-nΩ(1)and codeword of size 2n. Prior to this work, it remained open to provide such quantum secure non-malleable code even for a single bit message in the split-state model. • We also study its natural extension when the tampering of the codeword is performedt-times. We construct quantum secure one-many non-malleable code with efficient encoding and decoding procedures fort=nΩ(1), message lengthm=nΩ(1), error ε = 2-nΩ(1)and codeword of size 2n. • As an application, we also construct the first quantum secure 2-out-of-2 non-malleable secret sharing scheme for message/secret lengthm=nΩ(1), error ε = 2-nΩ(1)and share of sizen.