Download Advances in Cryptology — CRYPTO’ 92: 12th Annual by Jurjen N. E. Bos, David Chaum (auth.), Ernest F. Brickell PDF

By Jurjen N. E. Bos, David Chaum (auth.), Ernest F. Brickell (eds.)

Crypto'92 came about on August 16-20, 1992. It used to be the 12th within the sequence of annual cryptology meetings hung on the gorgeous campus of the college of California, Santa Barbara. once more, it was once backed by means of the overseas organization for Cryptologic examine, in cooperation with the IEEE laptop Society Technical Committee on safeguard and privateness. The convention ran easily, as a result of the diligent efforts of the g- eral chair, Spyros Magliveras of the college of Nebraska. one of many measures of the luck of this sequence of meetings is represented by way of the ever expanding variety of papers submitted. This 12 months, there have been a hundred thirty five submissions to the c- ference, which represents a brand new checklist. Following the perform of contemporary software comm- tees, the papers bought nameless overview. this system committee authorized 38 papers for presentation. furthermore, there have been invited displays, one by way of Miles Smid at the electronic Signature regular, and one by way of Mike Fellows on providing the thoughts of cryptology to elementary-age scholars. those court cases comprises those forty papers plus three papers that have been awarded on the Rump consultation. i need to thank all the authors of the submitted papers and all the audio system who awarded papers. i want to precise my honest appreciation to the paintings of this system committee: Ivan Damgard (Aarhus college, Denmark), atypical Goldreich (Technion, Israel), Burt Kaliski (RSA information safeguard, USA), Joe Kilian (NEC, USA).

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Additional info for Advances in Cryptology — CRYPTO’ 92: 12th Annual International Cryptology Conference Santa Barbara, California, USA August 16–20, 1992 Proceedings

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Definition 14. Let A’ be a countable infinite set,. V, and denote the problem size. For any h’ E *u,let X N , YN be finite sets, and RN C x ’ , ~ x Y N be a relation. / I ( z . y ) E RN} the image of x E S N . R is random self-reduczble (RSR) if and only if there is a polynomial time algorithm A that, given any inputs i’V E JV, 2 E domR,v, and a source r E (0, l}”, outputs XI = -4(N , x,r ) E d o r n R ~satisfying the following seven properties. 1. If r is randomly and uniformly chosen on (0, then d is uniformly distributed over dom R,v.

Although four-move arid five-move zero-knowledge proofs have been proposed [ B h l O l ~FeS2] thesc protocols impose fairly big additional comniunication and computation overheads compared to the threemove parallel versions (especially Type 2 below). Note: Here? the “(three-move) parallel version” denotes two types of protocols. , the three-move version of the Fiat-Shamir scheme with k = 1 and t = PoIy(1nI) [FiS]). , the threemove and higher-degree version of the Fiat-Shsmir scheme [GQ, OhOl]).

A zero-knowledge protocol is less practical than the corresponding (three-move) parallel version since interaction over a network often requires more time than taken by the calculation in these identification schemes. Although four-move arid five-move zero-knowledge proofs have been proposed [ B h l O l ~FeS2] thesc protocols impose fairly big additional comniunication and computation overheads compared to the threemove parallel versions (especially Type 2 below). Note: Here? the “(three-move) parallel version” denotes two types of protocols.

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