首页> 外文会议>Pacific Rim International Conference on Artificial Intelligence; 20040809-20040813; Auckland; NZ >An Evolutionary Approach to the Design of Cellular Automata Architecture for Multiplication in Elliptic Curve Cryptography over Finite Fields
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An Evolutionary Approach to the Design of Cellular Automata Architecture for Multiplication in Elliptic Curve Cryptography over Finite Fields

机译:有限域上椭圆曲线密码学中元胞自动机体系结构设计的进化方法

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Cellular Automata (CA) has been used in evolutionary computation for over a decade and Elliptic Curve Cryptography (ECC) has recently received a lot of attention due to their important and practical applications in public key cryptographys. The two elliptic curve operations are the Add and Double, which are computed by field arithmetic operations, such as additions, modular multiplications, modular squarings and divisions. The addition operation for field elements is trivial and squaring is so much faster than regular multiplication. Divisions which are the important contributors for the run time also can be implemented by repeating multiplications. Thus we propose an special and efficient multiplication architecture based on CA in ECC over GF(2~n). The proposed evolutionary computation architectures can be used in the effectual hardware design of coprocessor for ECC since they have high regularity and a reduced latency.
机译:Cellular Automata(CA)在进化计算中已经使用了十多年,而椭圆曲线密码术(ECC)由于在公共密钥密码学中的重要和实际应用而受到了广泛关注。椭圆曲线的两个操作是“加”和“双”,它们是通过字段算术运算来计算的,例如加法,模乘,模平方和除法。字段元素的加法运算非常简单,并且平方运算比常规乘法快得多。除法是运行时间的重要贡献者,也可以通过重复乘法来实现。因此,我们提出了一种基于CA的GF(2〜n)上基于CA的特殊高效的乘法架构。所提出的进化计算架构可用于ECC协处理器的有效硬件设计中,因为它们具有较高的规则性并减少了延迟。

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