Detecting algebraic manipulation in leaky storage systems

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Abstract

Algebraic Manipulation Detection (AMD) Codes detect adversarial noise that is added to a coded message which is stored in a storage that is opaque to the adversary. We study AMD codes when the storage can leak up to ρ log |G| bits of information about the stored codeword, where G is the group that contains the codeword and ρ is a constant. We propose ρ-AMD codes that provide protection in this new setting. We define weak and strong ρ-AMD codes that provide security for a random and an arbitrary message, respectively. We derive concrete and asymptotic bounds for the efficiency of these codes featuring a rate upper bound of 1 − ρ for the strong codes. We also define the class of ρLV -AMD codes that provide protection when leakage is in the form of a number of codeword components, and give constructions featuring a family of strong ρLV -AMD codes that asymptotically achieve the rate 1 − ρ. We describe applications of ρ-AMD codes to, (i) robust ramp secret sharing scheme and, (ii) wiretap II channel when the adversary can eavesdrop a ρ fraction of codeword components and tamper with all components of the codeword.

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Lin, F., Safavi-Naini, R., & Wang, P. (2016). Detecting algebraic manipulation in leaky storage systems. In Lecture Notes in Computer Science (including subseries Lecture Notes in Artificial Intelligence and Lecture Notes in Bioinformatics) (Vol. 10015 LNCS, pp. 129–150). Springer Verlag. https://doi.org/10.1007/978-3-319-49175-2_7

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