Cryptology and Network Security: 8th International by Vladimir Kolesnikov, Ahmad-Reza Sadeghi, Thomas Schneider

By Vladimir Kolesnikov, Ahmad-Reza Sadeghi, Thomas Schneider (auth.), Juan A. Garay, Atsuko Miyaji, Akira Otsuka (eds.)

This e-book constitutes the refereed court cases of the eighth overseas convention on Cryptology and community safeguard, CANS 2009, held in Kanazawa, Japan, in December 2009.

The 32 revised complete papers awarded including three invited talks have been conscientiously reviewed and chosen from 109 submissions. The papers are equipped in topical sections on cryptographic protocols and schemes; cryptanalysis; instant and sensor safety; community safeguard; privateness and anonymity; practical and searchable encryption; authentication; block cipher layout; and algebraic and number-theoretic schemes.

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Extra info for Cryptology and Network Security: 8th International Conference, CANS 2009, Kanazawa, Japan, December 12-14, 2009. Proceedings

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In: TCC, pp. 213–230 (2008) 2. : Completeness theorems for noncryptographic fault-tolerant distributed computation (extended abstract). In: STOC, pp. 1–10 (1988) 3. : Efficient private matching and set intersection. L. ) EUROCRYPT 2004. LNCS, vol. 3027, pp. 1–19. Springer, Heidelberg (2004) 4. : Simplified vss and fact-track multiparty computations with applications to threshold cryptography. In: PODC, pp. 101– 111 (1998) 5. : Honest-verifier private disjointness testing without random oracles. , Golle, P.

2. [a]t [b]t = [ab]2t , for any a, b ∈ F. Thus if the parties hold [a]t and [b]t , then they can locally generate [a + b]t , without doing any communication, by simply adding their respective shares of a and b. On the other hand, if the parties simply multiply their respective shares of a and b, then this will generate [ab]2t . 4. 4 G. Sathya Narayanan et al. , t-shared) among P1 , . . , Pn using degree-t polynomials f (x) and g(x) respectively. Thus party Pi has shares ai and bi of a and b respectively.

A secret-shared input bit b can be converted into a garbled input b using an OTt protocol: C inputs bC and S inputs the two corresponding garbled values in the usual order b0 , b1 if bS = 0 or swaps them to b1 , b0 otherwise. It is easy to verify that C obliviously obtains the correct garbled value b for the shared bit b. Secret-Shared Output: A similar method can be used for a secret-shared output bit b. S chooses a random share bS and provides C with an output decryption table (cf. private output to C) in the correct order in case bS = 0 or with swapped entries otherwise.

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