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RSA的比特安全性

On the Security of RSA Bits
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摘要 Boneh和Venkatesan提出了一个多项式算法,用以恢复p个元素的有限域Fp的隐藏数α,在此基础上得到了许多推广及在某些密码系统的应用。文中把这些结果应用到RSA的比特安全性分析上. Boneh and Venkatesan have proposed a polynomial time algorithm for recovering a "hidden" element α of a finite field Fp ofpelements. Based on this method, many people extended it and applied to many cryptography systems in. Here the result to RSA cryptography system is applied.
作者 徐承波
机构地区 济南大学理学院
出处 《科学技术与工程》 2007年第8期1740-1741,共2页 Science Technology and Engineering
关键词 比特安全性 RSA 隐藏数 security of bits RSA hidden number problem
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参考文献4

  • 1[1]Boneh D,Venkatesan R.Hardness of computing the most significant bits of secret keys in Diffie-Hellman and related schemes.Lect Notes in Comp Sci,Berlin; Springer-Verlag,1109 (1996):129-142
  • 2[2]Gonzalez Vasco M I,Shparlinski I E.On the security of DiffieHellman bits,Proc Worksho Pon Cryptography and Computational Number Theory,Singapore 1999,Birkhauser,2001 ;257-268
  • 3[3]Gonzalez Vasco M I,Shparlinski I E.Security of most significant bits of the shamir message passing scheme.Mathematics of Compution,2001 ;71,(237):333-342
  • 4[4]Howgrave-Graham N A,Nguyen P Q,Shparlinski I E.Hidden number problem with hidden multipliers,timed-release crypto and noisy exponentiation.Mathematics of Compution,2003; 72,(243):1473-1485

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