Get Advances in Cryptology — CRYPTO ’96: 16th Annual PDF

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By Mihir Bellare, Ran Canetti, Hugo Krawczyk (auth.), Neal Koblitz (eds.)

ISBN-10: 3540615121

ISBN-13: 9783540615125

ISBN-10: 3540686975

ISBN-13: 9783540686972

Crypto '96, the 16th Annual Crypto convention, is backed through the foreign organization for Cryptologic learn (IACR), in cooperation with the IEEE machine Society Technical Committee on safety and P- vacy and the pc technology division of the collage of California at Santa Barbara (UCSB). It occurs at UCSB from August 18 to 22, 1996. the final Chair, Richard Graveman, is chargeable for neighborhood association and registration. The medical software was once geared up via the 16-member software C- mittee. We thought of a hundred and fifteen papers. (An extra 15 submissions needed to be summarily rejected due to lateness or significant noncompliance with the c- ditions within the demand Papers.) of those, 30 have been authorised for presentation. moreover, there'll be 5 invited talks by means of Ernest Brickell. Andrew Clark, Whitfield Diffie, Ronald Rivest, and Cliff Stoll. A Rump consultation should be chaired via Stuart Haber. those complaints include the revised models of the 30 contributed talks. least 3 com- The submitted model of every paper was once tested by way of at mittee participants and/or open air specialists, and their reviews have been taken under consideration within the revisions. even though, the authors (and no longer the committee) endure complete accountability for the content material in their papers.

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Additional resources for Advances in Cryptology — CRYPTO ’96: 16th Annual International Cryptology Conference Santa Barbara, California, USA August 18–22, 1996 Proceedings

Example text

Now di(z) is defined by 4i(z)= z1 + izo. Then q$i(x) - q$&(:y) = ( X I - yl) + i(xo - yo). hrough Z,. Furthermore, if z o = yo the11 4i(~) - 4i(y) = (bz(r - W ) = 21 - ~ 1 . +fdzdE Rgm[z],D J 5 D . fi = 0 whenever p i i } . The condition f i = 0 if pli for all f E Ru guarant,ees that 1 is non-degenerate. u and L l f it, follows that lRul = p"("-LD/P'l). The corresponding construction is the following. Theorem 17. Let th,e f i m c t i m s *in G r n q i fropm X = Rr,t o Y = Z,. s(f((Y))). , i E Zp} is an 6-ASUZ fomily of hush functions whrlr Proof.

Matsumot,o and €1. Iniai h a v e present,rd a very efficirrrt, “candidate” algorithm, called C’, for asymmetric cryptography. This algorithm was broken in [ 2 ] . o repair C’. However the scc:ret. key computatio~isof WFF and IP are not as efficient as i r i (,lie original algorithm C*. IS it. possible t o repair Cv with t,ha s a m e kind of vcry easy secret. key computations? This question is t h e subject, of this paper. ly, we will see t8hatfor all t h e ‘‘easy’’ transformations of C* t,hc ariswcr is no.

We ralciilate where (6) follows from Lernma 16. Wv consider t,wo cases. Case I. f = 0 (mod p ) . , as in the finite field case. E by # 0 (mod p ) 42 Case 11. f # O (mod p ) . Now & ( T ( J . ( a ) )will ) be uniformly distributcd with 2 when T ( f ( a ) )# 0 (mod p ) . and takc the same value for all i when T ( f ( a )= ) O (mod p ) . We use Lemma 15 and get We note that when pfnP' > (0 ~ 1 ) p . wc' gct, a better cstirnat,e o€ e by 1 F<-+2a, since I{Q : T ( f ( a ) )= O u-1 P' (mod p ) } 1 2 p ( p J 7 L -2 (U - 1)fl).

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Advances in Cryptology — CRYPTO ’96: 16th Annual International Cryptology Conference Santa Barbara, California, USA August 18–22, 1996 Proceedings by Mihir Bellare, Ran Canetti, Hugo Krawczyk (auth.), Neal Koblitz (eds.)


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