Download 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 rigorously reviewed and chosen from 274 submissions. The papers are prepared within the following topical sections: provable protection for symmetric cryptography; uneven cryptography and cryptanalysis; cryptography in thought and perform; compromised structures; symmetric cryptanalysis; algorithmic quantity thought; symmetric primitives; uneven cryptography; symmetric cryptography; cryptanalytic instruments; hardware-oriented cryptography; safe computation and protocols; obfuscation; quantum thoughts; spooky encryption; IBE, ABE, and sensible encryption; computerized instruments and synthesis; 0 wisdom; theory.

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Extra resources for Advances in Cryptology – CRYPTO 2016: 36th Annual International Cryptology Conference, Santa Barbara, CA, USA, August 14-18, 2016, Proceedings, Part II

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Thus ord(S)/ord(QRN ) ≤ 1 ≤ 2−(tp +tq +m−M B )( B −1) ≤ 2−λ . p 1 tp +tq +m−M B lemmas. Lemma 13. Pr[T2 ] = Pr[T1 ] holds. Proof. The modification between Game 1 and 2 is only conceptual. Lemma 14. | Pr[T3 ] − Pr[T2 ]| is negligible. Proof. This follows from the fact that the statistical distance between the uniform distributions on [(N − 1/4)] and [ord(QRN )] are negligible. Lemma 15. We have | Pr[T4 ] − Pr[T3 ]| ≤ 1/(2poly) for sufficiently large λ. Proof. This follows immediately from the definition of m-ad-DRSA assumption.

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Keywords: Signatures 1 · Identification · Schnorr · Tightness Introduction Canonical Identification Schemes and the Fiat-Shamir Transform. 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.

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