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基于辛空间的具有仲裁的认证码的构造 被引量:12

A CONSTRUCTION OF AUTHENTICATION CODES WITH ARBITRATION BASED ON SYMPLECTIC SPACES
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摘要 具有仲裁的认证码既要防止敌手的欺骗,又要防止收方和发方的互相欺骗.该文给出一种由辛几何构造具有仲裁的认证码的方法,并计算了有关参数。 Unconditionally secure authentication codes with arbitration protects against deceptions from the transmitter and from the receiver as well as those from the opponent. This paper describes a new construction of authentication codes with arbitration using symplectic spaces. Some parameters and the probability of successful attacks are computed.
出处 《计算机学报》 EI CSCD 北大核心 1999年第9期949-952,共4页 Chinese Journal of Computers
基金 国家自然科学基金 教育部博士点基金
关键词 辛空间 仲裁 认证码 保密通信 Authentication codes with arbitration, symplectic spaces, classical groups.
  • 相关文献

参考文献6

  • 1万哲先,密码学进展.CHINACRYPT’94,1994年,82页
  • 2Wan Z,IEEE Trans Information Theory,1994年,40卷,3期,920页
  • 3Wan Z,Studentlitteratur Lund,1993年
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  • 5Wan Z,Northeast Math J,1992年,8卷,4页
  • 6Wan Z,数学学报,1965年,15卷,354页

同被引文献42

  • 1游宏,郑宝东.Using involutory and idempotent matrices over finite fields to construct cartesian authentication codes[J].Journal of Harbin Institute of Technology(New Series),1999,6(3):18-21. 被引量:4
  • 2李志慧,李瑞虎.利用伪辛几何构作带仲裁的认证码[J].兰州大学学报(自然科学版),2005,41(5):123-126. 被引量:10
  • 3裴定一,王学理.基于有限域圆锥曲线的加密认证码[J].中国科学(E辑),1996,26(5):385-394. 被引量:5
  • 4[1]Simmons G J.Message authentication with arbitration of transmitter/receiverdisputes[A].In:Proc Eurocrypt'87,Lecture Notes in Computer Science 304[C].Berlin:1987,151-165.
  • 5[3]游宏,高有.Some new constructions of Cartsian authentication codes from symplectic geometry[J].Systems Science and Mathematical Sciences,1994,7(4):317-327.
  • 6[8]Wan Z.Geometry of classical Groups over Finite Fields[M].Lund:Studentlitteratur,1993.
  • 7Simmons G J. Message authentication with arbitration of transmitter/receiverdisputes[C]//Proc Eurocrypt'87, Lecture Notes in Computer Science 304. Berlin: 1987, 151-165.
  • 8万哲先,冯荣权利用伪辛几何构作Cartesian认证码[C]//密码学进展-CHNACRYPT’94,北京:1994,82-86.
  • 9游宏,高有.Some new constructions of Cartesian authentication codes from symplectic geometry[J].Systems Science and Mathematical Sciences, 1994, 7(4): 317-327.
  • 10Wan Z. Geometry of Classical Groups over Finite Fields(Second Edition)[M]. Beijing: Science Press, 2002.

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