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Fast decodable PKC, K_F(XVI)SE(1)PKC realizing coding rate of exactly 1.0, constructed based on cyclic code over F_2

机译:基于F_2上的循环码构造的快速可解码PKC,K_F(XVI)SE(1)PKC实现了精确的1.0编码率

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摘要

In this paper we present a very fast decodable code-based PKC constructed based on the cyclic code over F_2, referred to as K_F(XVI)SE(1)PKC. The proposed K_F(XVI)SE(1)PKC has the following remarkable features: (i) using a most fundamental algebraic code, cyclic code over F_2, (ii) realizing coding rate of exactly 1.0, (iii) Grobner base attack cannot be applied due to a formidable computational cost, thanks to K(AIII)Scheme formerly presented by the author [1] [2], (iv)for number of message n ≥ 160, exhasustive type attack cannot be applied practically, (v)size of public key is 6KB for n = 160, smaller than that of McEliece PKC, n = 512(recommended value), by a factor of 10. (vi) high processing seed expected to be as fast as the conventional common key cryptosystem.
机译:在本文中,我们提出了一种基于F_2上的循环码(称为K_F(XVI)SE(1)PKC)构建的基于可解码码的非常快速的PKC。拟议的K_F(XVI)SE(1)PKC具有以下显着特征:(i)使用最基本的代数代码,F_2上的循环代码,(ii)实现精确为1.0的编码率,(iii)不能采用Grobner基本攻击由于存在巨大的计算成本而不得不使用K(AIII)Scheme [1] [2],(iv)对于n≥160的消息数,无法实际使用破坏性攻击,(v)大小n = 160时,公钥的大小为6KB,比McEliece PKC的n = 512(推荐值)小10倍。(vi)高处理种子有望和传统的通用密钥密码系统一样快。

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