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Public Key Cryptosystems Constructed Based on Cyclic Codes, Realizing Coding Rate of Exactly 1.0, K(XI)SE(g)PKC and K(XII)SE(g)PKC

机译:基于循环码构造的公钥密码系统,实现精确的1.0,K(XI)SE(g)PKC和K(XII)SE(g)PKC的编码率

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摘要

In this paper, we first present a new class of public-key cryptosystems, K(IX)SE(1)PKC based on error-correcting codes over F_2. The K(IX)SE(1)PKC is constructed by modifying the K(VIII)SE(1)PKC formerly proposed by the author. We second present K(XI)SE(g)PKC by generalizing K(IX)SE(1)PKC. We show that K(IX)SE(1)PKC and K(XI)SE(g)PKC, modified versions of K(IX)SE(1)PKC, realizes the coding rate of exactly 1.0. We finally present a new class of multivariate PKC, K(XII)SE(g)PKC. We discuss on the simplest version, K(XII)_(sim.), in detail. We show that K(XII)_(sim.) is secure against the attacks based on a linear transformation and the Grobner basis calculation (GB attack). "We also show that K(XII)SE(g)PKC realizes the coding rate of exactly 1.0.
机译:在本文中,我们首先提出了一种基于F_2上纠错码的新型公共密钥密码系统K(IX)SE(1)PKC。通过修改作者先前提出的K(VIII)SE(1)PKC来构建K(IX)SE(1)PKC。我们通过推广K(IX)SE(1)PKC,第二次提出K(XI)SE(g)PKC。我们表明,K(IX)SE(1)PKC的修改版本K(IX)SE(1)PKC和K(XI)SE(g)PKC实现了精确的1.0的编码率。我们最终提出了一种新的多元PKC,即K(XII)SE(g)PKC。我们将详细讨论最简单的版本K(XII)_(sim。)。我们表明,K(XII)_(sim。)对于基于线性变换和Grobner基计算(GB攻击)的攻击是安全的。 “我们还表明,K(XII)SE(g)PKC实现了精确的1.0的编码率。

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