By Arjen K. Lenstra (auth.), Kazuo Ohta, Dingyi Pei (eds.)
ASIACRYPT’98, the foreign convention overlaying all facets of conception and alertness of cryptology and knowledge safeguard, is being held at Beijing Friendship inn from October 18 to 22. this can be the fourth of the Asiacrypt meetings. ASIACRYPT’98 is subsidized by way of the country Key Laboratory of data safety (SKLOIS), college of technological know-how and expertise of China (USTC), and the Asiacrypt guidance Committee (ASC), in cooperation with the overseas organization for Cryptology examine (IACR). The 16-member application Committee prepared the clinical software and regarded 118 submissions. of those, 32 have been approved for presentation. The authors’ affiliations of the 118 submissions and the 32 accredited papers variety over 18 and thirteen international locations or areas, respectively. The submitted model of every paper used to be despatched to all contributors of this system Committee and used to be commonly tested via no less than 3 committee individuals and/or outdoor specialists. The assessment method used to be conscientiously blinded and the anonymity of every submission are maintained until eventually the choice used to be accomplished. We the normal coverage that every member of this system Committee can be an writer of at so much one authorised paper. those court cases include the revised models of the 32 contributed talks in addition to a quick notice written through one invited speaker. reviews from this system Committee have been taken under consideration within the revisions. notwithstanding, the authors (not the committee) endure complete accountability for the contents in their papers.
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Extra info for Advances in Cryptology — ASIACRYPT’98: International Conference on the Theory and Application of Cryptology and Information Security Beijing, China, October 18–22, 1998 Proceedings
Some of them think that most of these schemes should be vulnerable to attacks based on general principles, still to be found. According to others, the status of those many schemes can be compared to the one of most secret key algorithms: no relative proof of security is known, but the great flexibility for the choice among the possible variants of the schemes, together with the relative easiness for building efficient schemes that avoid known attacks, may support a certain confidence in the security of the schemes, at least – a priori – for those which do not seem too close to known cryptanalytic techniques.
2t+1 ] with n4 ≤ t ≤ n2 . Then given the t most significant bits of d there is a polynomial time (in n) algorithm to compute all of d. 2. More generally, suppose e ∈ [2t . . 2t+1 ] is the product of at most r distinct primes with n4 ≤ t ≤ n2 . Then given the factorization of e and the t most significant bits of d there is an algorithm to compute all of d in polynomial time in n and 2r . 3. When the factorization of e is unknown, we obtain a weaker result. Suppose e is in the range [2t . . 2t+1 ] with t ∈ 0 .
000 Rabin oblivious transfer  and a few hundred rounds of communication. In conclusion, our scheme is much more practical than those derived from general solutions while it is still based on very general security assumptions. But the secure computation of a shared RSA keys always seems to need efficient computers linked by high rate networks. We propose in appendix an alternative solution, less general since it is based on a specific number theoretical problem but that enables very efficient computations and transmissions.