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Multi-bit Leveled Homomorphic Encryption via Dual.LWE-Based

机译:通过基于Dual.LWE的多位分级同态加密

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Fully Homomorphic Encryption (FHE) is a cryptographic primitive that allows computing over encrypted data without decrypting the corresponding ciphertexts. In general, existing FHE schemes can be achieved using standard Learning with Errors (LWE) assumption and most of the schemes are single-bit encryption. Hence, the construction of multi-bit FHE with high efficiency remains an open problem in cryptography. In this paper, we propose multi-bit versions of Public Key Encryption (PKE) via the dual LWE-based firstly proposed by Gentry, Peikert, and Vaikuntanathan at STOC 2008. We initially develop an universal construction derived from a general structure of the underlying combined public matrix for constructing the multi-bit version which increases the size of ciphertexts linearly. Then, utilizing multi-bit PKE scheme as building block, we propose a new multi-bit FHE scheme under the assumption of decisional LWE is hard and prove the scheme is IND-CPA-secure.
机译:完全同态加密(FHE)是一种加密原语,它允许对加密的数据进行计算而无需解密相应的密文。通常,可以使用标准的带错误学习(LWE)假设来实现现有的FHE方案,并且大多数方案都是单位加密。因此,高效地构建多比特FHE仍然是密码学中的一个开放问题。在本文中,我们通过Gentry,Peikert和Vaikuntanathan在STOC 2008上首次提出的基于双LWE的方法,提出了多位版本的公钥加密(PKE)。组合公共矩阵以构造多位版本,从而线性增加密文的大小。然后,以多比特PKE方案为基础,在判定LWE困难的情况下,提出了一种新的多比特FHE方案,并证明了该方案是IND-CPA安全的。

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