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Implementation of Efficient Operations over GF(2~(32)) Using Graphics Processing Units

机译:使用图形处理单元在GF(2〜(32))上实现有效操作

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Evaluating non-linear multivariate polynomial systems over finite fields is an important subroutine, e.g., for encryption and signature verification in multivariate public-key cryptography. The security of multivariate cryptography definitely becomes lower if a larger field is used instead of GF(2) given the same number of bits in the key. However, we still would like to use larger fields because multivariate cryptography tends to run faster at the same level of security if a larger field is used. In this paper, we compare the efficiency of several techniques for evaluating multivariate polynomial systems over GF(2~(32)) via their implementations on graphics processing units.
机译:在有限域上评估非线性多元多项式系统是重要的子例程,例如,对于多元公共密钥密码学中的加密和签名验证。如果在密钥中具有相同位数的情况下使用较大的字段而不是GF(2),则多元加密的安全性肯定会降低。但是,我们仍然希望使用更大的字段,因为如果使用更大的字段,则在相同的安全级别下,多变量加密往往会运行得更快。在本文中,我们通过在图形处理单元上的实现,比较了几种评估GF(2〜(32))上的多元多项式系统的技术的效率。

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