Subsampled Exponential Mechanism: Differential Privacy in Large Output Spaces

Eric Lantz, Kendrick Boyd, David Page
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引用次数: 12

Abstract

In the last several years, differential privacy has become the leading framework for private data analysis. It provides bounds on the amount that a randomized function can change as the result of a modification to one record of a database. This requirement can be satisfied by using the exponential mechanism to perform a weighted choice among the possible alternatives, with better options receiving higher weights. However, in some situations the number of possible outcomes is too large to compute all weights efficiently. We present the subsampled exponential mechanism, which scores only a sample of the outcomes. We show that it still preserves differential privacy, and fulfills a similar accuracy bound. Using a clustering application, we show that the subsampled exponential mechanism outperforms a previously published private algorithm and is comparable to the full exponential mechanism but more scalable.
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下采样指数机制:大输出空间中的差分隐私
在过去的几年里,差分隐私已经成为私有数据分析的主要框架。它提供了随机函数在修改数据库的一条记录时所能改变的量的上限。这一需求可以通过使用指数机制在可能的备选方案中执行加权选择来满足,其中更好的选项获得更高的权重。然而,在某些情况下,可能结果的数量太大,无法有效地计算所有权重。我们提出了次抽样指数机制,它只对结果的一个样本进行评分。我们证明它仍然保留微分隐私,并满足类似的精度界。使用一个聚类应用程序,我们证明了下采样指数机制优于先前发布的私有算法,并且与全指数机制相当,但更具可扩展性。
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