Advances in Cryptology – CRYPTO 2016: 36th Annual by Matthew Robshaw, Jonathan Katz PDF

By Matthew Robshaw, Jonathan Katz

The 3 volume-set, LNCS 9814, LNCS 9815, and LNCS 9816, constitutes the refereed complaints of the thirty sixth Annual overseas Cryptology convention, CRYPTO 2016, held in Santa Barbara, CA, united states, in August 2016.

The 70 revised complete papers awarded have been conscientiously reviewed and chosen from 274 submissions. The papers are equipped within the following topical sections: provable defense for symmetric cryptography; uneven cryptography and cryptanalysis; cryptography in thought and perform; compromised structures; symmetric cryptanalysis; algorithmic quantity idea; symmetric primitives; uneven cryptography; symmetric cryptography; cryptanalytic instruments; hardware-oriented cryptography; safe computation and protocols; obfuscation; quantum innovations; spooky encryption; IBE, ABE, and sensible encryption; computerized instruments and synthesis; 0 wisdom; theory.

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A new randomness extraction paradigm for hybrid encryption. In: Joux, A. ) EUROCRYPT 2009. LNCS, vol. 5479, pp. 590–609. Springer, Heidelberg (2009) 22. : Factoring integers with elliptic curves. Ann. Math. 126(3), 649–673 (1987) 23. : How to remove the exponent GCD in HK09. , Reyhanitabar, R. ) ProvSec 2013. LNCS, vol. 8209, pp. 239–248. Springer, Heidelberg (2013) 24. : Improved efficiency of chosen ciphertext secure encryption from factoring. , Wang, G. ) ISPEC 2012. LNCS, vol. 7232, pp. 34–45.

A canonical identification scheme ID as formalized by Abdalla et al. [1] is a three-move public-key authentication protocol of a specific form. The prover (holding the secret-key) sends a commitment R to the verifier. The verifier (holding the public-key) returns a random challenge h, uniformly chosen from a set ChSet (of exponential size). The prover sends a response s. Finally, using the verification algorithm, the verifier publicly checks correctness of the transcript (R, h, s). g. [13,15,20,28,29,31,34,36,38,39,42], the most popular among them being the scheme by Schnorr [42].

We derive concrete example parameters for a provably secure instantiation. Figure 1 shows that DLOG is tightly equivalent to IMP-KOA-security and PIMP-KOA-security is tightly equivalent to MU-UF-CMA-security, meaning the tightness barrier for Schnorr lies precisely between IMP-KOA and PIMP-KOA security. Katz-Wang Signatures. The Chaum-Pedersen identification scheme [19] is a double-generator version of Schnorr. It is at least as secure as Schnorr which means one cannot hope for a tight proof under the DLOG assumption.

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