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A new bit-serial multiplier over GF(p~m) using irreducible trinomials

机译:使用不可约三项式在GF(p〜m)上的新位串行乘数

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Pairing-based schemes, such as identity-based cryptosystem, are widely used for future computing environments. Hence the work of hardware architectures for GF(p~m) has been brought to public attention for the past few years since most of the pairing-based schemes are implemented using arithmetic operations over GF(p~m) defined by irreducible trinomials. This paper proposes a new most significant elements (MSE)-first serial multiplier for GF(p~m), where p > 2, which is more efficient than least significant elements (LSE)-first multipliers from the point of view of both the time delay and the size of registers. In particular, the proposed multiplier has an advantage when the extension degree of finite fields m is large and the characteristic of finite fields pis small like GF(3~m). GF(5~m), and CF(7~m) used in pairing-based cryptosystems.
机译:基于配对的方案,例如基于身份的密码系统,被广泛用于未来的计算环境。因此,由于大多数基于配对的方案都是通过对不可约三项式定义的GF(p〜m)进行算术运算来实现的,因此GF(p〜m)的硬件体系结构工作在过去几年已引起公众关注。本文针对GF(p〜m)提出了一个新的最高有效元素(MSE)优先级乘数,其中p> 2,从这两个角度来看,它比最低有效元素(LSE)优先级乘数更有效。时间延迟和寄存器的大小。特别地,当有限域的扩展度大而有限域pis的特性小如GF(3〜m)时,提出的乘法器具有优势。 GF(5〜m)和CF(7〜m)用于基于配对的密码系统。

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