By Vivien Dubois, Pierre-Alain Fouque, Adi Shamir, Jacques Stern (auth.), Alfred Menezes (eds.)
The twenty seventh Annual foreign Cryptology convention was once held in Santa Barbara, California, in August 2007. The convention drew researchers from around the globe who got here to provide their findings and talk about the newest advancements within the box. This booklet constitutes the refereed court cases of the conference.
Thirty-three complete papers are awarded in addition to one very important invited lecture. every one has been conscientiously reviewed via the editor to make sure that all papers are actual, effortless to learn, and make a big contribution to the field.
The papers handle present foundational, theoretical, and study facets of cryptology, cryptography, and cryptanalysis. additionally, readers will detect many complicated and rising applications.
Read or Download Advances in Cryptology - CRYPTO 2007: 27th Annual International Cryptology Conference, Santa Barbara, CA, USA, August 19-23, 2007. Proceedings PDF
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Additional info for Advances in Cryptology - CRYPTO 2007: 27th Annual International Cryptology Conference, Santa Barbara, CA, USA, August 19-23, 2007. Proceedings
A path with the message diﬀerence on the ﬁrst word How Should We Solve Search Problems Privately? Amos Beimel1 , Tal Malkin2, , Kobbi Nissim1, , and Enav Weinreb3 1 Dept. il 2 Dept. edu 3 Dept. il Abstract. Secure multiparty computation allows a group of distrusting parties to jointly compute a (possibly randomized) function of their inputs. However, it is often the case that the parties executing a computation try to solve a search problem, where one input may have a multitude of correct answers – such as when the parties compute a shortest path in a graph or ﬁnd a solution to a set of linear equations.
Claim 1. Let P be a monotone search problem and X, Y ⊆[n] be inputs of Pn . Then (i) X ≡P R(X); and (ii) X ≡P Y if and only if R(X) = R(Y ). Proof. (i) We show that X and R(X) have the same sets of solutions. Let Y be a solution to X. Every i ∈ Y is relevant to X and thus i ∈ R(X). Hence Y ⊆R(X) and therefore Y is a solution to R(X). For the other direction let Y be a solution to R(X). Obviously R(X)⊆X and thus Y ⊆X and therefore Y is a solution to X. (ii) Assume X ≡P Y and let i ∈ R(X). Then i ∈ Z where Z is a solution to X.
One of the most fundamental, and by now well known, achievements in cryptography (initiated by [19,14,8,3], and continued by a long line of research) shows that in fact for any feasible function f , there exists a secure multiparty protocol for f (in a variety of settings). However, in many cases, what the parties wish to compute is not a function with just a single possible output for each input, and not even a randomized function with a well deﬁned output distribution. Rather, in many cases the parties are solving a problem where several correct answers (or solutions) may exist for a single instance x = (x1 , .
Advances in Cryptology - CRYPTO 2007: 27th Annual International Cryptology Conference, Santa Barbara, CA, USA, August 19-23, 2007. Proceedings by Vivien Dubois, Pierre-Alain Fouque, Adi Shamir, Jacques Stern (auth.), Alfred Menezes (eds.)
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