Shamir at Stanford on Thursday

[tcmay@netcom.com (Timothy C. May)]

> From daemon@Sunburn.Stanford.EDU Thu May  6 14:34:13 1993
> Date: Thu, 6 May 93 14:18:26 -0700
> From: Daphne Koller <daphne@Theory.Stanford.EDU>
> To: stc@Theory.Stanford.EDU
> Subject: STANFORD THEORY COLLOQUIUM
> 
> 
> 	  S T A N F O R D   T H E O R Y   C O L L O Q U I U M
> 	 =====================================================
> 
> 
> The Stanford Computer Science Department is pleased to announce the
> eighth Stanford Theory Colloquium this Thursday, May 13.
> 
> 
> 	Polynomials and Cryptography - Some Recent Results
> 
> 			 Professor Adi Shamir
> 		     Weizmann Institute of Science
> 
> 
> The talk will take place 4:15 -- 5:45 p.m. in Jordan 041.
> 
> A RECEPTION in honor of the speaker will be held in the third floor
> lounge of MJH around 3:45.  Everyone is welcome.
> 
>   -------------------------------------------------------------------
>   | Professor Adi Shamir is a coinventor of the RSA public key      |
>   | cryptographic scheme and of several other key management and    |
>   | signature schemes.  He was involved in the cryptanalytic attack |
>   | on the knapsack scheme, and more recently he developed (with E. |
>   | Biham) the new technique of differential cryptanalysis and      |
>   | applied it to the Data Encryption Standard.                     |
>   -------------------------------------------------------------------
> 
> -----------------------------------------------------------------------------
> 
> 
> 	Polynomials and Cryptography - Some Recent Results
> 
> 			 Professor Adi Shamir
> 		     Weizmann Institute of Science
> 
> 
> Mappings defined by polynomials modulo n=pq are a fundamental tool in
> modern cryptography.  However, the inversion of such mappings usually
> requires the extraction of roots or the evaluation of high degree
> polynomials, which is quite slow.  This talk will consist of two parts.
> In the first part, we give an introduction to some basic cryptographic
> techniques.  The second part will describe some new results in the area.
> We consider the class of birational permutations f, in which both f and
> f^-1 are low degree multivariate rational functions mod n.  We describe
> new families of birational permutations, and how to turn them into new
> cryptographic schemes which are much faster than previously known
> schemes.  In addition, we consider the general problems of factoring
> multivariate polynomials mod n and solving systems of polynomial
> equations mod n, and develop new techniques for proving the hardness of
> randomly chosen instances of such problems.
> 
> The talk will be self contained and accessible to a wide audience.
> +----------------------------------------------------------------------------+