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基于双线性对的可验证的门限签名方案

Verified Threshold Signature Scheme Based on Bilinear Pairing
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摘要 基于椭圆曲线上的双线性对函数,提出一个新的门限签名方案.该方案有如下特点:利用Shamir秘密共享技术共享一个用户的私钥,而不是共享密钥管理中心生成的主密钥;具有椭圆曲线密码体制的"短密钥,高安全性"的特点;双线性对的出现减少了计算量使得系统更加简单有效;利用Gennaro可模拟的思想,证明了提出方案具有健壮性和不可伪造性.因此具有较高的安全性和实用性. Based on the method of the pairings on elliptic curves,a new threshold signature scheme has proposed.The scheme includes a lot of property as follows: the private key is associated with an identity rather than share the master key,this scheme has the characteristic of short secret key with the elliptic curve cryptosystem,the appearance of the bilinear pairing has decreased the calculative amount,which can make the system more simple and effective,employing Grennaro's idea of simulatablity,the proposed scheme are proved to have the properties of robustness and unforgebility.So it can become safer and more practical.
作者 张晶 刘焕平
机构地区 哈尔滨师范大学
出处 《哈尔滨师范大学自然科学学报》 CAS 2010年第4期74-76,共3页 Natural Science Journal of Harbin Normal University
基金 哈尔滨师范大学科学预研基金资助(08XYG-13) 黑龙江省教育厅科研基金资助(11541102)
关键词 数字签名 双线性对 门限签名 Digital signature Bilinear pairings Threshold signature
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参考文献6

  • 1Shamir A. How to share a secret [ J] . Communications of the ACM, 1979, 22 (11) : 612 - 613.
  • 2Des Medt MEDT Y, FRANKEL Y . Shared generation of au- thenticat orsand signatures [ C ] . / / Proceedings of the 11 th Annual International Cryptology Conference on Advances in Cryptology . Berlin: Springer 2Verlag, 1992:457 - 469.
  • 3Boneh D,Lynn B,Shacham H. Short Signatures form the Weil Pairing [ C ]. Advances in Cryptology - Asiacrypt ,2001.
  • 4Boneh D. , Boyen X. Secure Identity Based Encryption without Random Oracle [C]. LNCS3152: Advances in Cryptology, CRYPTO2004, Berlin : Springer ,2004.
  • 5Han S. , Yeung W. K. Y. , Wang J. Identity - based eonfirmer signatures from pairings over elliptic curves, In:Proceedings of the 4th ACM Conference on Electronic Commerce,ACM Press, New York ,2003. 262 - 263.
  • 6Gennaro R, Jareck S, Krawczyk H. Robust threshold DSS signatures [ M]. Advances in Cryptology - Eurocrypt, Berlin: Springer - Verlag, 1996. 354 - 371.

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