Sufficient Condition for Ephemeral Key-Leakage Resilient Tripartite Key Exchange

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Abstract

Tripartite (Diffie-Hellman) Key Exchange (3KE), introduced by Joux (ANTS-IV 2000), represents today the only known class of group key exchange protocols, in which computation of unauthenticated session keys requires one round and proceeds with minimal computation and communication overhead. The first one-round authenticated 3KE version that preserved the unique efficiency properties of the original protocol and strengthened its security towards resilience against leakage of ephemeral (session-dependent) secrets was proposed recently by Manulis, Suzuki, and Ustaoglu (ICISC 2009). In this work we explore sufficient conditions for building such protocols. We define a set of admissible polynomials and show how their construction generically implies 3KE protocols with the desired security and efficiency properties. Our result generalizes the previous 3KE protocol and gives rise to many new authenticated constructions, all of which enjoy forward secrecy and resilience to ephemeral key-leakage under the gap Bilinear Diffie-Hellman assumption in the random oracle model. © 2012 Springer-Verlag.

Description

17th Australasian Conference on Information Security and Privacy, ACISP 2012; Wollongong, NSW; Australia; 9 July 2012 through 11 July 2012

Keywords

Security of data, Communication overheads, Diffie-Hellman assumption, Forward secrecy, Group key exchange, Sufficient conditions, Sufficient conditions, Communication overheads, Group key exchange, Forward secrecy, Security of data, Diffie-Hellman assumption

Fields of Science

0211 other engineering and technologies, 0202 electrical engineering, electronic engineering, information engineering, 02 engineering and technology

Citation

Fujioka, A., Manulis, M., Suzuki, K., and Ustaoğlu, B. (2012). Sufficient condition for ephemeral key-leakage resilient tripartite key exchange. Lecture Notes in Computer Science, 7372 LNCS, 15-28. doi:10.1007/978-3-642-31448-3_2

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7

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7372 LNCS

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15

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28
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