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GF(2^m)域椭圆曲线密码算法的高速实现

High-speed Implementation of Elliptic Curve Cryptography in GF(2^m)
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摘要 文章提出椭圆曲线密码中算术处理的几个快速算法及其实现,并在此基础上提出一个新的、高速的ECC芯片结构体系,具有高速、低功耗、面积小等优势。 Some fast algorithms in ECC are presented and implemented, and a new ECC Chip framework is presented in this paper. This Chip possesses some advantages such as high speed, low power consuming and small area.
出处 《信息安全与通信保密》 2006年第11期156-157,160,共3页 Information Security and Communications Privacy
基金 北京电子科技学院信息安全与保密重点实验室基金项目(YZDJ0509)
关键词 有限域 椭圆曲线密码体制 点乘 算法实现 finite field elliptic curve cryptography point multiplication algorithm implementation
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  • 1KOBLITZ N. Elliptic curve cryptosystems[J]. Mathematics of Computation, 1987, (48): 203-209.
  • 2MILLER V S. Use of elliptic curves in cryptography[A].Advance in Cryptology-Proceeding of CRYPTO'85[C]. 1986. 417-426.
  • 3LEUNG K H, MA K W. FPGA implementation of a micro-coded elliptic curve cryptographic processor[A]. 2000 IEEE Symposium on Field-Programmable Custom Computing Machines[C]. Napa, California, 2000. 17-19.
  • 4ZHOU H H. Research on the architecture and implementation of block cipher algorithm (ECC and IDEA)[D]. EE Dept of Fudan Uaiv,China, 2000.
  • 5MENEZES A, OORSCHOT P V, VANSTONE S. Handbook of Applied Cryptography (2nd Edition) [M]. CRC Press, 1996.
  • 6IEEE P 1363, Standard Specifications for Public Key Cryptography[S]. (Draft Version 10), 2000.
  • 7JAMNES G, ANANTHA P. An energy-efficient re-configurable public-key cryptography processor[J]. IEEE Journal of Solid-State Circuits, 2001, 36(11):1808-1820.
  • 8ROSNER M C. Elliptic Curve Cryptosystems on Re-configurable Hardware[D]. EE Dept of Worcester Polytechnic Institute, USA,1998.
  • 9Diffie W,Hellman W E.New direction in cryptography[J].IEEE Trans On Information Theory,1976,IT-22(11):644-654.
  • 10Rivest R L,Shamir A,Adleman L.On a method for obtaining digital signatures and public key cryptosystem[J].Commun of ACM,1978,21(2):120-126.

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