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引用次数: 11

摘要

椭圆曲线密码体制是一种有潜力成为信息通信系统主流加密方式的公钥密码体制。尽管使用的密钥长度相对较短,但该密码系统与其他公钥密码系统相比具有相同的安全级别。较短的密钥长度使加密和解密过程更快,对数据的带宽要求更低,并提供更有效的实现。椭圆曲线密码系统的实现需要一个高性能的有限域算法模块。本文讨论了用正基表示有限域F(2/sup 2n/)乘法器的结构。与其他体系结构相比,该体系结构具有较低的计算时间和较低的复杂度。
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An architecture of F(2/sup 2N/) multiplier for elliptic curves cryptosystem
The elliptic curves cryptosystem is a public key cryptosystem which has the potential to become the dominant encryption method for information and communication systems. This cryptosystem has the same security level compared with other public key cryptosystems, in spite of the relatively short key length that is employed. A short key length makes the encryption and decryption process much faster, requires a lower bandwidth for data and provides a more efficient implementation. An implementation of the elliptic curves cryptosystem needs a high performance finite field arithmetic module. In this paper we discuss an architecture of a finite field F(2/sup 2n/) multiplier using normal basis representations. The proposed architecture offers lower computational time and lower complexity compared with other architectures.
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