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An asymmetric cryptography using Gaussian integers

机译:使用高斯整数的非对称密码

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In this paper, the already strong McEliece cryptosystem is enhanced with a two-dimensional finite Gaussian integer. By substituting the one-dimensional linear code with a two-dimensional code employing a finite Gaussian integer, a new system simultaneously increases the key space and the errors to be correct by syndrome decoding. We compare the proposed system against the classic McEliece system in three aspects: the work factors performing the trial of the attacks, the computational complexity cost, and the empirical running time of the system. Compared to the classic McEliece cryptosystem, the enhanced cryptosystem achieves a higher security level against key recovering and decoding attacks. By carefully selecting parameters, a small code element can improve the key strength without compromising the runtime efficiency.
机译:在本文中,使用二维有限高斯整数增强了已经强大的匹配密码系统。通过用采用有限高斯整数的二维码代替一维线性码,通过综合解码,新系统同时增加关键空间和误差是正确的。我们在三个方面比较了拟议的系统对经典的MECELIES系统:执行攻击试验的工作因素,计算复杂性成本和系统的经验运行时间。与经典的MECELIES密码系统相比,增强密码系统实现了较高的安全级别,抵抗钥匙恢复和解码攻击。通过仔细选择参数,小码元件可以提高关键强度而不会影响运行时效率。

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