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Cryptanalysis of McEliece cryptosystem variants based on quasi-cyclic low-density parity check codes

机译:基于准循环低密度奇偶校验码的McEliece密码系统变体的密码分析

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摘要

One of the approaches to modify the McEliece cryptosystem to overcome its large key size is replacing binary Goppa codes with a new structured code. However, this modification makes such cryptosystems encounter some new attacks. There are a few modified McEliece cryptosystem variants which are known to be secure. One of them is the cryptosystem introduced by Baldi et al. which uses quasi-cyclic low-density parity check (QC-LDPC) codes. This cryptosystem is still unbroken as no efficient attack has been reported against it since 2008. In this study, an attack has been applied to this cryptosystem which is feasible when the code length is a multiple of a power of 2. Also an important weakness of this kind of cryptosystem has been pointed out, namely utilising a too low-weight intentional error vector. The authors have established a new security level for this cryptosystem which is applicable to other McEliece-like cryptosystems using QC-LDPC codes. This security level for instance is 29.18 times lower than previous ones in the case of n = 4 × 4096 when only one ciphertext is available. The gain of the attack in this study can be increased if more than one ciphertext is available.
机译:修改McEliece密码系统以克服其较大密钥大小的方法之一是用新的结构化代码替换二进制Goppa代码。但是,此修改使此类密码系统遇到一些新的攻击。有一些已知的经过修改的McEliece密码系统变体是安全的。其中之一是Baldi等人引入的密码系统。它使用准循环低密度奇偶校验(QC-LDPC)码。自从2008年以来,还没有针对该密码系统的有效攻击的报道,该密码系统仍然没有被破坏。在本研究中,已经对该密码系统进行了攻击,当代码长度是2的幂的倍数时,这种攻击是可行的。已经指出了这种密码系统,即利用了太低权重的故意误差矢量。作者已经为此密码系统建立了新的安全级别,该安全级别适用于使用QC-LDPC代码的其他类似McEliece的密码系统。例如,当只有一个密文可用时,在n = 4×4096的情况下,此安全级别比以前的安全级别低29.18倍。如果可以使用多个密文,则可以增加本研究中攻击的收益。

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