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首页> 外文期刊>電子情報通信学会技術研究報告. 情報理論. Information Theory >High-speed algorithm for taking square root in an extension field by using (x{sup}(m+1) - 1)/(x - 1) as the modulus
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High-speed algorithm for taking square root in an extension field by using (x{sup}(m+1) - 1)/(x - 1) as the modulus

机译:通过使用(x {sup}(m + 1)-1)/(x-1)作为模量在扩展字段中求平方根的高速算法

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摘要

ECC (Elliptic Curve Cryptosystem) is expected as a next generation public-key cryptosystem. Four arithmetic operations on finite field including the inverse operation, quadratic residue test, and square root derivation are necessary to implement ECC. These operations must be enough speedy to make ECC practical. In this paper, we propose a high speed algorithm for taking square root in an extension field AOPE (All One Polynomial Field) by using (x{sup}(m+1) -1)/(x-1) as the modulus.
机译:ECC(椭圆曲线密码系统)有望作为下一代公共密钥密码系统。要实现ECC,必须在有限域上进行四个算术运算,包括逆运算,二次余数检验和平方根推导。这些操作必须足够快才能使ECC实用。在本文中,我们提出了一种高速算法,该算法通过使用(x {sup}(m + 1)-1)/(x-1)作为模量在扩展域AOPE(全一个多项式域)中求平方根。

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