$M$ An Information-Theoretic Scheme for Multi-Party Private Set Intersection
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An Information-Theoretic Scheme for Multi-Party Private Set Intersection

机译:多方私人集交叉路口信息 - 理论体系

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We investigate the problem of multi-party private set intersection (MP-PSI). In MP-PSI, there are $M$ parties, each storing a data set $mathcal{P}_{i}$ over $N_{i}$ replicated and non-colluding databases, and we want to calculate the intersection of the data sets $cap_{i=1}^{M}mathcal{P}_{i}$ without leaking any information beyond the set intersection to any of the parties. For a specific communication protocol, we propose an information-theoretic scheme for MP-PSI based on the connection between the PSI problem and the multi-message symmetric private information retrieval (MM-SPIR) problem. Our scheme is a non-trivial generalization of the 2-party PSI scheme as it needs an intricate design of the shared common randomness. Interestingly, our scheme does not incur any penalty due to the more stringent privacy constraints in the MP-PSI problem compared to the 2-party PSI problem.
机译:我们调查多方私人设定交叉点(MP-PSI)的问题。在MP-PSI中,有 $ m $ 派对,每个存储数据集 $ mathcal {p} _ {i} $ 超过 $ n_ {i} $ < / tex> 复制和非勾结的数据库,我们希望计算数据集的交叉点 $ cap_ {i = 1 } ^ {m} mathcal {p} _ {i} $ 不泄露超出与任何方面的设置交叉口的任何信息。对于特定的通信协议,我们提出了一种基于PSI问题与多消息对称私人信息检索(MM-SPER)问题的连接的MP-PSI的信息 - 理论方案。我们的计划是双方PSI方案的非琐碎概括,因为它需要复杂的共同常见随机性设计。有趣的是,我们的计划不会因MP-PSI问题中更严格的隐私约束而导致的惩罚与2方PSI问题相比更严格。

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