Gaussian Data Privacy Under Linear Function Recoverability

Ajaykrishnan Nageswaran
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Abstract

A user’s data is represented by a Gaussian random variable. Given a linear function of the data, a querier is required to recover, with at least a prescribed accuracy level, the function value based on a query response provided by the user. The user devises the query response, subject to the recoverability requirement, so as to maximize privacy of the data from the querier. Recoverability and privacy are both measured by ℓ2-distance criteria. An exact characterization is provided of maximum user data privacy under the recoverability condition. An explicit achievability scheme for the user is given and its privacy compared with a converse upper bound.
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线性函数可恢复性下的高斯数据隐私
用户数据由高斯随机变量表示。给定数据的线性函数,查询程序需要根据用户提供的查询响应,至少以规定的精度级别恢复函数值。用户根据可恢复性要求设计查询响应,从而最大限度地保护查询者的数据隐私。可恢复性和隐私性都是通过l2距离标准来测量的。给出了可恢复性条件下最大用户数据隐私的精确表征。给出了用户的显式可达性方案,并将其隐私性与逆上界进行了比较。
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