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A Practical Post-Quantum Public-Key Cryptosystem Based on spLWE

机译:基于spLWE的实用的量子后公钥密码系统

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The Learning with Errors (LWE) problem has been widely used as a hardness assumption to construct public-key primitives. In this paper, we propose an efficient instantiation of a PKE scheme based on LWE with a sparse secret, named as spLWE. We first construct an IND-CPA PKE and convert it to an IND-CCA scheme in the quantum random oracle model by applying a modified Fujisaki-Okamoto conversion of Unruh. In order to guarantee the security of our base problem suggested in this paper, we provide a polynomial time reduction from LWE with a uniformly chosen secret to spLWE. We modify the previous attacks for LWE to exploit the sparsity of a secret key and derive more suitable parameters. We can finally estimate performance of our scheme supporting 256-bit messages: our implementation shows that our IND-CCA scheme takes 313 μs and 302 μs respectively for encryption and decryption with the parameters that have 128-quantum bit security.
机译:错误学习(LWE)问题已被广泛用作构造公钥基元的坚硬假设。在本文中,我们提出了一种基于LWE的PKE方案的高效实例,该方案具有稀疏秘密,称为spLWE。我们首先构造一个IND-CPA PKE,并通过应用Unruh的改进的Fujisaki-Okamoto转换将其转换为量子随机预言模型中的IND-CCA方案。为了保证本文提出的基本问题的安全性,我们提供了从LWE到多项式时间的减少,其中LWE具有统一选择的秘密。我们为LWE修改了以前的攻击,以利用密钥的稀疏性并导出更合适的参数。我们最终可以估计支持256位消息的方案的性能:我们的实现表明,我们的IND-CCA方案使用具有128个量子位安全性的参数进行加密和解密,分别花费了313μs和302μs的时间。

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