By Boaz Barak, Yevgeniy Dodis, Hugo Krawczyk, Olivier Pereira, Krzysztof Pietrzak (auth.), Phillip Rogaway (eds.)
This booklet constitutes the refereed lawsuits of the thirty first Annual overseas Cryptology convention, CRYPTO 2011, held in Santa Barbara, CA, united states in August 2011. The forty two revised complete papers awarded have been rigorously reviewed and chosen from 230 submissions. the quantity additionally comprises the summary of 1 invited speak. The papers are equipped in topical sections on randomness and its use; computer-assisted cryptographic proofs; outsourcing and delegatin computation; symmetric cryptanalysis and buildings; safe computation: leakage and part channels; quantum cryptography; lattices and knapsacks; public-key encryption; symmetric schemes; signatures; obilvious move and mystery sharing; and multivariate and coding-based schemes.
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Extra info for Advances in Cryptology – CRYPTO 2011: 31st Annual Cryptology Conference, Santa Barbara, CA, USA, August 14-18, 2011. Proceedings
251–270. Springer, Heidelberg (2006) 14. : Secure hashed diﬃe-hellman over nonddh groups. L. ) EUROCRYPT 2004. LNCS, vol. 3027, Springer, Heidelberg (2004) 15. : A hard-core predicate for all one-way functions. In: STOC (1989) 16. : Unbalanced expanders and randomness extractors from parvaresh–vardy codes. J. ACM 56(4) (2009) 17. levin predicate. J. Cryptology 17(3), 209–229 (2004) 20 B. Barak et al. 18. : Construction of pseudorandom generator from any one-way function. SIAM Journal on Computing 28(4), 1364– 1396 (1999) 19.
Analogously to hash functions, we write GH for a security game in which all parties and algorithms get access to H in the same manner. It is understood that the choice of H ← H(1λ ) is part of the security game. We write GH for a game for which a hash function is chosen from the family H. We envision security assumptions A for a scheme A as a set of elementary properties such as unforgeability of an underlying MAC or number-theoretic assumptions like the hardness of factoring. , A ∪ B comprises all assumptions stated in A and B, and B ⊆ A means that assumptions in B hold if A holds.
We occasionally simply say that B is random oracle reducible (RO-reducible) to A if the games and assumptions are clear from the context. , if A is a subset of B. As explained in the introduction, the most interesting examples seem to be the ones where assumptions B are weaker than A or at least incomparable. Random Oracle Reducibility 29 Occasionally, however, one may be interested in a scheme B which requires stronger assumptions B but which is more eﬃcient (or has other desirable properties).
Advances in Cryptology – CRYPTO 2011: 31st Annual Cryptology Conference, Santa Barbara, CA, USA, August 14-18, 2011. Proceedings by Boaz Barak, Yevgeniy Dodis, Hugo Krawczyk, Olivier Pereira, Krzysztof Pietrzak (auth.), Phillip Rogaway (eds.)