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Equivalent key attack against a public-key cryptosystem based on subset sum problem

机译:基于子集和问题的公钥密码系统等效密钥攻击

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摘要

The decisional version and computational version of the subset sum problem are known to be NP-complete and NP-hard. At International Symposium on Information Theory and its Applications 2012, Yasuyuki Murakami, Shinsuke Hamasho and Masao Kasahara presented a knapsack scheme based on the decisional version of the odd order subset sum problem. They claimed that the public sequence is indistinguishable from uniformly distributed sequences. In this study, the authors present an equivalent key attack against this scheme. More precisely, they firstly observe that there are many groups of equivalent keys, which satisfy several necessary conditions. Subsequently, they show that one can recover a group of equivalent keys by using the orthogonal lattice technique. The feasibility of the attack is validated by the experimental data when the bit length of secret keys is not too large. Hence, the security of the proposed scheme is overestimated.
机译:子集和问题的决策版本和计算版本已知为NP完全和NP困难的。在2012年国际信息论及其应用研讨会上,村上康幸,滨松伸介和K原正雄提出了一种基于奇数子集和问题的决策版本的背包方案。他们声称公共序列与均匀分布的序列没有区别。在这项研究中,作者提出了对该方案的等效密钥攻击。更准确地说,他们首先观察到有许多等效键组,它们满足几个必要条件。随后,他们表明,使用正交晶格技术可以恢复一组等效密钥。当秘密密钥的位长度不太大时,通过实验数据可以验证攻击的可行性。因此,该方案的安全性被高估了。

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