保护隐私数据收集的抗合谋多矩阵掩蔽。

Samuel S Wu, Shigang Chen, Abhishek Bhattacharjee, Ying He
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引用次数: 7

摘要

任何社会或医学研究的一个组成部分是获得可靠的数据。为了保证参与者响应的完整性,需要一个安全的环境来收集敏感数据。介绍了一种新的保护隐私的数据收集方法:抗合谋多矩阵掩蔽(CRM3)。CRM3方法需要多个屏蔽服务提供商(MSP),每个MSP生成自己的随机屏蔽矩阵。关键步骤是将每个参与者的数据随机分解为分量向量的和,并将每个分量向量按不同的顺序发送给msp进行屏蔽。CRM3方法公开释放两组屏蔽数据:一组是右乘随机可逆矩阵,另一组是左乘随机正交矩阵。托管服务提供商和发布的数据都可以托管在云平台上。我们的数据收集和发布程序的设计使msp和数据收集者无法获得原始参与者的数据,从而提供了强有力的隐私保护。然而,在常用的统计方法下,如一般线性模型、列联表分析、逻辑回归、Cox比例风险回归等,对感兴趣参数的统计推断将从被屏蔽数据中得到与原始数据完全相同的结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

Collusion Resistant Multi-Matrix Masking for Privacy-Preserving Data Collection.

Collusion Resistant Multi-Matrix Masking for Privacy-Preserving Data Collection.

Collusion Resistant Multi-Matrix Masking for Privacy-Preserving Data Collection.

An integral part of any social or medical research is the availability of reliable data. For the integrity of participants' responses, a secure environment for collecting sensitive data is required. This paper introduces a novel privacy-preserving data collection method: collusion resistant multi-matrix masking (CRM3). The CRM3 method requires multiple masking service providers (MSP), each generating its own random masking matrices. The key step is that each participant's data is randomly decomposed into the sum of component vectors, and each component vector is sent to the MSPs for masking in a different order. The CRM3 method publicly releases two sets of masked data: one being right multiplied by random invertible matrices and the other being left multiplied by random orthogonal matrices. Both MSPs and the released data may be hosted on cloud platforms. Our data collection and release procedure is designed so that MSPs and the data collector are not able to derive the original participants' data hence providing strong privacy protection. However, statistical inference on parameters of interest will produce exactly the same results from the masked data as from the original data, under commonly used statistical methods such as general linear model, contingency table analysis, logistic regression, and Cox proportional hazard regression.

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