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AI 根据所提供的论文材料归类:摘要研究通用算法的差分隐私组合核算,深度学习与联邦分析用途不足以对应所列计量经济学领域细分。

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关注这篇论文的作者
Hua Wang
Sheng Gao
Huanyu Zhang
Milan Shen
Weijie Su
Jiayuan Wu

Edgeworth 隐私核算器:差分隐私组合的解析方法

研究问题
多个私有算法模块组合使用时,如何高效计算总体隐私损失,并在组合规模增长时获得准确、可计算的差分隐私保证?
方法与思路
作者在 f 差分隐私框架中,利用 Edgeworth 展开近似隐私损失对数似然比之和的分布,并通过分布简化处理噪声添加机制。
材料陈述的贡献
摘要称方法提供闭式隐私保证及非渐近界,计算成本不会显著增加,并展示了面向私有深度学习和联邦分析的上下界表现。
阅读关注点
应核对展开近似与严格隐私界之间的关系、余项控制、噪声机制的适用条件,以及运行时间随组合数量增长的具体规律。
阅读边界
仅据所给 OpenAlex 版本摘要,未核对全文或刊本变化;摘要未说明展开阶数与误差控制,不能把近似分布本身视为严格隐私保证。

原文摘要

In privacy-preserving data analysis, many procedures and algorithms are structured as compositions of multiple private building blocks. As such, an important question is how to efficiently compute the overall privacy loss under composition. This paper introduces the Edgeworth Accountant, an analytical approach to composing differential privacy guarantees for private algorithms. Leveraging the f-differential privacy framework (Dong et al., 2022), the Edgeworth Accountant accurately tracks privacy loss under composition, enabling a closed-form expression of privacy guarantees through privacy-loss log-likelihood ratios (PLLRs). As implied by its name, this method applies the Edgeworth expansion to estimate and define the probability distribution of the sum of the PLLRs. Furthermore, by using a technique that simplifies complex distributions into simpler ones, we demonstrate the Edgeworth Accountant’s applicability to any noise-addition mechanism. Its main advantage is providing (ε,δ)-differential privacy bounds that are non-asymptotic and do not significantly increase computational cost. This feature sets it apart from previous approaches, in which the running time increases with the number of mechanisms under composition. We conclude by showing how our Edgeworth Accountant offers accurate estimates and tight upper and lower bounds on (ε,δ)-differential privacy guarantees, especially tailored for training private models in deep learning and federated analytics.

笔记与分组
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