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- elliptic curves over Zn Zn上的椭圆曲线
- Finally, the implementation of the elliptic curves over prime fields was studied. An ECIES-KEM algorithm combined AES with ECC was proposed. 最后,讨论了基于大素数域GF(p)上的椭圆曲线密码体制(ECC)算法,并给出了一个结合AES算法的椭圆曲线混合加密方案(ECIES-KEM)。
- In this paper we give a classification of elliptic curves over finite field Fp by the cardinality of elliptic curves and deduce some properties. 在这篇文章里;我们利用椭圆曲线的阶给出了椭圆曲线的一个分类;并推导出一些性质.
- Key management based on elliptic curves over the ring Zn and RSA in ad hoc networks 网络中基于环Zn上椭圆曲线和RSA的密钥管理
- The generalized conic curves over Zn and Public-Key cryptosystem 环Zn上广义圆锥曲线和公钥密码体系
- The elliptic curve discrete logarithm of non singular elliptic curve over finite field has no efficient attack up to now, which made it cannot be widely applied in cryptography. 摘要目前,在有限域上非奇异椭圆曲线离散对数问题还没有有效的攻击方法,使其在加密技术中得到了广泛应用。
- A Public Key Cryptosystem Based on Elliptic Curves over Z/nZ 一种基于Z/nZ上椭圆曲线的公钥密码算法
- A group digital signature scheme based on the disperse logarithm of the elliptic curve over the finite fields GF(2 n) is proposed in this paper. The security of the scheme is established on the elliptic curve cryptosystem over the finite field GF(2 n) . 将组数字签名与椭圆曲线密码体制相结合 ;提出了一个基于有限域GF(2 n)上椭圆曲线的组数字签名方案 ;其安全性建立在有限域GF(2 n)上椭圆曲线密码体制之上 .
- Conic curves over Zn 环Zn上圆锥曲线
- Building scheme for nonsupersingular elliptic curve over the prime field 一种素数域上的非超奇椭圆曲线构造方案
- conic curve over Zn 环Zn上圆锥曲线
- A new fair electronic cash scheme based on the idea of marking is proposed to prevent blackmailing which is based on the group signature technology of bilinear pairings over elliptic curves. 利用椭圆曲线上双线性对的群签名技术,提出一种新的基于标记思想的阻止勒索犯罪的公平电子货币方案。
- What this section does is introduce in a purely computational way some important facts about elliptic curves. 本节从纯计算的角度介绍椭圆曲线的一些重要性质。
- Compared with classical group signature, the conic analog over Zn has strongly improved the security of computing discrete logarithm. 与经典群签名方案相比较,离散对数问题更加困难,有效提高了方案的安全性;
- In your lecture, I ask you to introduce the congruent number problem, and show exactly how it translates into a problem about elliptic curves. 在你的演讲中,你要介绍同余数问题,以及它如何转化成椭圆曲线问题。
- This patent family covers the use of certain types of elliptic curves that offer significant benefits in security and computational efficiency. 此专利系列涵盖特定类型椭圆曲线的使用,这些椭圆曲线可以在安全性和计算效率方面提供极大的帮助。
- Using bilinear pairings of the elliptic curves or hyperelliptic curvers,presented an ID-based proxy blind signature scheme. 利用双线性映射构造了一种基于身份的不可链接的代理盲签名。
- An efficient directed signature scheme based on identity is presented which makes use of bilinear parings on elliptic curves. 提出了一个基于身份的有向签名方案。
- Applications of conic curves blind signature over Zn in E-cash 环Zn上圆锥曲线的盲签名在电子现金中的应用
- And then a though analyzing has been made to the foundation of cryptography, elliptic curves and ECC, as well as introduce some accomplish schemes and attack means. 然后就密码学基础,椭圆曲线以及椭圆曲线密码体制相关理论进行了较为深入的分析和研究,并介绍了一些主要的椭圆曲线密码体制的具体实现方案和攻击方法;