Download Security and Cryptography for Networks: 10th International by Vassilis Zikas, Roberto De Prisco PDF

By Vassilis Zikas, Roberto De Prisco

This e-book constitutes the court cases of the tenth foreign convention on safety and Cryptography, SCN 2016, held in Amalfi, Italy, in August/September 2016.

The 30 papers awarded during this quantity have been rigorously reviewed and chosen from sixty seven submissions. they're equipped in topical sections on encryption; reminiscence security; multi-party computation; zero-knowledge proofs; effective protocols; outsourcing computation; electronic signatures; cryptanalysis; two-party computation; mystery sharing; and obfuscation.

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LNCS, vol. 9057, pp. 595–624. Springer, Heidelberg (2015) 16. : D´ej` a Q: using dual systems to revisit q-type assumptions. , Oswald, E. ) EUROCRYPT 2014. LNCS, vol. 8441, pp. 622–639. Springer, Heidelberg (2014) 17. : Security analysis of the strong Diffie-Hellman problem. In: Vaudenay, S. ) EUROCRYPT 2006. LNCS, vol. 4004, pp. 1–11. Springer, Heidelberg (2006) 18. : Identity-based broadcast encryption with constant size ciphertexts and private keys. In: Kurosawa, K. ) ASIACRYPT 2007. LNCS, vol.

Let (G, G, ˆ order p with a bilinear map e : G × G → GT . We rely on a parameterized assumption introduced by Boneh et al. [12]. While this assumption was defined using symmetric pairings [10,12], we consider a natural extension to asymmetric pairings, which will enable our most efficient construction. ˆ GT ) be bilinear groups of prime order p. The nDefinition 1. Let (G, G, Decision Bilinear Diffie-Hellman Exponent (n-DBDHE) problem is, 2 n n+2 2n 2 n given a tuple (g, g α , g (α ) , . . , g (α ) , g (α ) , .

It is easy to see that, if T = e(h, gˆ)(α ) , then C is a valid encryption of Mβ for the vector x = (x1 , . . , xn ) and the encryption exponent s = logg (h). In contrast, if T ∈R GT , the ciphertext carries no information about β ∈ {0, 1}. When A halts, it outputs a bit β ∈ {0, 1}. If β = β, the reduction B outputs n+1 1 (meaning that T = e(h, gˆ)(α ) ). Otherwise, it outputs 0. 4 NIPE from Constant-Size Subgroup Assumptions In this section, we present a non-zero inner-product encryption (NIPE) scheme based on composite order pairings e : G × G → GT of common group order N = p1 p2 p3 , with security under the subgroup decision assumptions.

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