A note on fully homomorphic encryption of real-life data

IF 0.9 Q3 COMPUTER SCIENCE, THEORY & METHODS
Delaram Kahrobaei, V. Shpilrain
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引用次数: 0

Abstract

The purpose of this short paper is to explain the difference between encrypting real-life data and encrypting elements with a ring structure in the context of fully homomorphic encryption (FHE). Specifically, our encryption of real-life data is in two stages. First, we use a private-key embedding of real-life data in a ring; this embedding does not have to be fully homomorphic. This private embedding, speaking informally, takes most of the security burden off the second part of our encryption procedure, namely FHE between rings. The whole encryption function is then not fully homomorphic, but we show that it still provides for the most popular functionalities one expects from FHE, including private search on encrypted data.
关于真实数据的全同态加密的注解
这篇短文的目的是解释在完全同态加密(FHE)的背景下,加密真实数据和加密具有环结构的元素之间的区别。具体来说,我们对真实数据的加密分为两个阶段。首先,我们在环中使用真实数据的私钥嵌入;这种嵌入不必是完全同态的。非正式地说,这种私有嵌入减轻了加密过程第二部分的大部分安全负担,即环之间的FHE。然后,整个加密功能不是完全同态的,但我们表明它仍然提供了人们期望从FHE获得的最流行的功能,包括对加密数据的私有搜索。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
International Journal of Computer Mathematics: Computer Systems Theory
International Journal of Computer Mathematics: Computer Systems Theory Computer Science-Computational Theory and Mathematics
CiteScore
1.80
自引率
0.00%
发文量
11
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