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Construction of new classes of SE(g)PKC - Along with some notes on K-Matrix·PKC -

机译:新型SE(g)PKC的构建-以及有关K-Matrix·PKC的一些说明-

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摘要

In this paper, a new class of Public-Key Cryptosystem (PKC) based on Simultaneous Equations of de-gree g (SE(g)PKC) is presented. The proposed schemes are based on two classes of SE(g)PKC that are briefly given in the paper [1] by the present author (ISEC, March 17, 2006). In Section 2 of this paper, for the convenience of description, we present 3 new classes of SE(g)PKC, K_I through K_(III)·SE(g)PKC. We show that the finally proposed scheme in Section 2, Km-SE(g)pKG, can be secure against the Grobner Basis Attack (GB Attack) and Patarin's Attack. In Section 3, we present another new class of SE(G)PKC, K-SE(g)PKC, based on K-matrix in Ref. [1]. We show that K·SE(g)PKC can be very secure against Grobner basis attack and Patarin's attack. However, the present author does not feel sufficient confidence on the security of K·SE(g) PKC, as it might be insecure against the similar attacks given in Appendix I in this paper.
机译:本文提出了一种基于度g的联立方程(SE(g)PKC)的新型公共密钥密码系统(PKC)。拟议的方案基于两类SE(g)PKC,由现任作者(ISEC,2006年3月17日)在论文[1]中简要给出。在本文的第2节中,为便于描述,我们提出了3种新的SE(g)PKC,K_I至K_(III)·SE(g)PKC。我们表明,在第2节Km-SE(g)pKG中最终提出的方案可以抵抗Grobner基础攻击(GB攻击)和Patarin攻击。在第3节中,我们基于参考文献中的K-矩阵,介绍了另一类新的SE(G)PKC,即K-SE(g)PKC。 [1]。我们证明,K·SE(g)PKC可以非常安全地抵抗Grobner基攻击和Patarin攻击。但是,本作者对K·SE(g)PKC的安全性没有足够的信心,因为它可能无法抵抗本文附录I中给出的类似攻击。

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