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Supporting Both Range Queries and Frequency Estimation with Local Differential Privacy

机译:通过局部差分隐私支持范围查询和频率估计

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Local Differential Privacy (LDP)provides provable privacy protection for data collection without the assumption of the trusted data server. Existing mechanisms that satisfy LDP or its variants either only consider aggregate queries from a group of users (e.g., frequency estimation)or individual queries for a single user (e.g., range queries). However, in complex real-world analytics applications, it is desirable to support both types of queries at the same time. In this paper, we tackle the challenge of privately answering range queries and providing frequency estimation at the same time with high utility. We develop a data perturbation mechanism, which is proved to satisfy local d-privacy (a generalized version of LDP with distance metric)and have optimal utility for the co-location query (a specific type of range query). Then, we utilize an inversion approach for frequency estimation using the perturbed data. We analyze the theoretical Mean Square Error (MSE)of this estimation method and show the relationship to another existing estimation method under LDP. The results on both synthetic and real-world location datasets validate the correctness of our theoretical analysis and show that the proposed mechanism has better utility for both range queries and frequency estimation than the state-of-the-art mechanisms.
机译:本地差分隐私(LDP)为数据收集提供了可证明的隐私保护,而无需使用受信任的数据服务器。满足LDP或其变体的现有机制或者仅考虑来自一组用户的聚合查询(例如,频率估计),或者考虑单个用户的单个查询(例如,范围查询)。但是,在复杂的现实世界分析应用程序中,希望同时支持两种类型的查询。在本文中,我们解决了私有回答范围查询和同时提供频率估计的高实用性的挑战。我们开发了一种数据扰动机制,证明了该机制可满足局部d-privacy(具有距离度量的LDP的广义版本),并且对于共置查询(一种特定类型的范围查询)具有最佳效用。然后,我们利用反演方法使用扰动数据进行频率估计。我们分析了该估计方法的理论均方误差(MSE),并显示了与LDP下另一种现有估计方法的关系。综合和真实位置数据集上的结果验证了我们理论分析的正确性,并表明,与最新机制相比,所提出的机制在范围查询和频率估计方面都具有更好的实用性。

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