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Single-Database Private Information Retrieval from Fully Homomorphic Encryption

机译:完全同态加密的单数据库私有信息检索

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摘要

Private Information Retrieval (PIR) allows a user to retrieve the $(i)$th bit of an $(n)$-bit database without revealing to the database server the value of $(i)$. In this paper, we present a PIR protocol with the communication complexity of $(O(gamma log n))$ bits, where $(gamma)$ is the ciphertext size. Furthermore, we extend the PIR protocol to a private block retrieval (PBR) protocol, a natural and more practical extension of PIR in which the user retrieves a block of bits, instead of retrieving single bit. Our protocols are built on the state-of-the-art fully homomorphic encryption (FHE) techniques and provide privacy for the user if the underlying FHE scheme is semantically secure. The total communication complexity of our PBR is $(O(gamma log m+gamma n/m))$ bits, where $(m)$ is the number of blocks. The total computation complexity of our PBR is $(O(mlog m))$ modular multiplications plus $(O(n/2))$ modular additions. In terms of total protocol execution time, our PBR protocol is more efficient than existing PBR protocols which usually require to compute $(O(n/2))$ modular multiplications when the size of a block in the database is large and a high-speed network is available.
机译:私有信息检索(PIR)允许用户检索$(n)$位数据库的第$(i)$位,而无需向数据库服务器显示$(i)$的值。在本文中,我们提出了一种PIR协议,其通信复杂度为$(O(gamma log n))$位,其中$(gamma)$为密文大小。此外,我们将PIR协议扩展到专用块检索(PBR)协议,这是PIR的自然且更实际的扩展,其中用户检索位块,而不是检索单个位。我们的协议建立在最新的完全同态加密(FHE)技术之上,如果基础FHE方案在语义上是安全的,则可以为用户提供隐私。我们的策略路由的总通信复杂度为$(O(gamma log m + gamma n / m))$位,其中$(m)$为块数。我们的PBR的总计算复杂度是$(O(mlog m))$模块化乘法加上$(O(n / 2))$模块化加法。就总协议执行时间而言,我们的PBR协议要比现有的PBR协议效率更高,而现有的PBR协议通常需要在数据库中的块大小较大且数据块较大时计算$(O(n / 2))$模乘。高速网络可用。

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