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

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By Matthew Robshaw, Jonathan Katz

ISBN-10: 3662530171

ISBN-13: 9783662530177

ISBN-10: 366253018X

ISBN-13: 9783662530184

The 3 volume-set, LNCS 9814, LNCS 9815, and LNCS 9816, constitutes the refereed court cases of the thirty sixth Annual foreign 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 prepared within the following topical sections: provable defense for symmetric cryptography; uneven cryptography and cryptanalysis; cryptography in thought and perform; compromised platforms; symmetric cryptanalysis; algorithmic quantity concept; symmetric primitives; uneven cryptography; symmetric cryptography; cryptanalytic instruments; hardware-oriented cryptography; safe computation and protocols; obfuscation; quantum options; spooky encryption; IBE, ABE, and useful encryption; automatic instruments and synthesis; 0 wisdom; theory.

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Read Online or Download Advances in Cryptology – CRYPTO 2016: 36th Annual International Cryptology Conference, Santa Barbara, CA, USA, August 14-18, 2016, Proceedings, Part I PDF

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

Sample text

For each entry (prim, j, x, y) in τ , connect the vertices (j − 1, x ⊕ Lj−1 ) and (j, y). For a path P in G(s), let |P | denote the number of edges in this path. ) We define the following notion of good and bad keys. Definition 2 (Bad and good keys). We say that a key s = (L0 , . . , Lt ) is bad if τ contains an entry (enc, x, y) such that in the graph G(s), there’s a path P0 starting from (0, x) and a path P1 starting from (t, y ⊕ Lt ) such that |P0 | + |P1 | ≥ t. If a key is not bad then we’ll say that it’s good.

Note that if s is good then αk [s] < βk [s] for every k ∈ {1, . . , q}. Recall that in the expectation method, one needs to find a non-negative function g : K → [0, ∞) such that g(s) bounds 1 − pS0 (τ, s)/pS1 (τ, s) for all s ∈ Γgood . The function g is directly given in the following technical lemma. The proof, which is based on the main combinatorial lemma of [9], is in Appendix A of the full version of this paper. 3 Note that here the unusual thing is that Case 1 is handled via a direct proof.

We will still resort to the involved and elegant “path-counting” lemma of [9], but it will only be used to define a function g for which computing the expectation of g(S) will be fairly easy. – Case 2. At least one of q, p1 , . . , pt is bigger than N /4. We’ll use the transcript reduction method, where the other two systems S0 and S1 on which we assume we have established point-wise proximity provide the real and ideal games for a (t − 1)-round KAC. T. Hoang and S. Tessaro Therefore, our proof for Eq.

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Advances in Cryptology – CRYPTO 2016: 36th Annual International Cryptology Conference, Santa Barbara, CA, USA, August 14-18, 2016, Proceedings, Part I by Matthew Robshaw, Jonathan Katz

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