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Reed-Muller Code Based Symmetric Key Fully Homomorphic Encryption Scheme

机译:基于Reed-Muller码的对称密钥完全同态加密方案

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Several number theoretic and algebraic homomorphic encryption schemes were proposed in the literature, which have been remained theoretical due to their high computational complexities. Coding theory is believed to be a promising alternative for the construction of homomorphic encryption schemes. A few of such schemes exist, but, they support limited operations of additions and multiplications over the ciphertexts. Based on a special class of linear codes called Reed-Muller codes, in this paper, a new symmetric key Fully Homom-rphic Encryption (FHE) scheme is proposed, which employs a novel method of ciphertext post processing to achieve unlimited homomorphic multiplications. The security of the proposition is analysed with respect to all the known attacks.
机译:在文献中提出了几种数量的理论和代数同种形状加密方案,其由于其高计算复杂性而被留下了理论。编码理论被认为是具有均匀加密方案的建设的有希望的替代方案。存在一些此类方案,但是,它们支持通过密文的添加和乘法的有限操作。在本文的基础上基于称为REED-MULLER码的特殊类线性码,提出了一种新的对称密钥完全同源的加密(FHE)方案,该加密(FHE)方案采用了一种新的密文后处理方法来实现无限的同态乘法。关于所有已知攻击分析了命题的安全性。

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