Differential Privacy under Incalculable Sensitivity

被引:0
|
作者
Mimoto, Tomoaki [1 ]
Hashimoto, Masayuki [1 ]
Yokoyama, Hiroyuki [1 ]
Nakamura, Toru [2 ]
Isohara, Takamasa [2 ]
Kojima, Ryosuke [3 ]
Hasegawa, Aki [3 ]
Okuno, Yasushi [3 ]
机构
[1] Adv Telecomunicat Res Inst Int, Kyoto, Japan
[2] KDDI Res Inc, Saitama, Japan
[3] Kyoto Univ, Kyoto, Japan
关键词
differential privacy; local sensitivity; dummy data;
D O I
10.1109/CSP55486.2022.00013
中图分类号
TP [自动化技术、计算机技术];
学科分类号
0812 ;
摘要
Differential privacy mechanisms have been proposed to guarantee the privacy of individuals in various types of statistical information. When constructing a probabilistic mechanism to satisfy differential privacy, it is necessary to consider the impact of an arbitrary record on its statistics, i.e., sensitivity, but there are situations where sensitivity is difficult to derive. In this paper, we first summarize the situations in which it is difficult to derive sensitivity in general, and then propose a definition equivalent to the conventional definition of differential privacy to deal with them. This definition considers neighboring datasets as in the conventional definition. Therefore, known differential privacy mechanisms can be applied. Next, as an example of the difficulty in deriving sensitivity, we focus on the t-test, a basic tool in statistical analysis, and show that a concrete differential privacy mechanism can be constructed in practice. Our proposed definition can be treated in the same way as the conventional differential privacy definition, and can be applied to cases where it is difficult to derive sensitivity.
引用
收藏
页码:27 / 31
页数:5
相关论文
共 50 条
  • [21] Random Forest Algorithm under Differential Privacy
    Li, Zekun
    Li, Shuyu
    2017 17TH IEEE INTERNATIONAL CONFERENCE ON COMMUNICATION TECHNOLOGY (ICCT 2017), 2017, : 1901 - 1905
  • [22] Publishing Spatial Histograms Under Differential Privacy
    Ghane, Soheila
    Kulik, Lars
    Ramamohanarao, Kotagiri
    30TH INTERNATIONAL CONFERENCE ON SCIENTIFIC AND STATISTICAL DATABASE MANAGEMENT (SSDBM 2018), 2018,
  • [23] Mining Representative Patterns Under Differential Privacy
    Ding, Xiaofeng
    Chen, Long
    Jin, Hai
    WEB INFORMATION SYSTEMS ENGINEERING, WISE 2017, PT II, 2017, 10570 : 295 - 302
  • [24] Quantum differential privacy under noise channels
    Bai, Ya-Ru
    Tao, Yuan-Hong
    Wu, Shu-Hui
    Zhang, Hui
    Fei, Shao-Ming
    PHYSICA SCRIPTA, 2024, 99 (03)
  • [25] Frequency Estimation under Local Differential Privacy
    Cormode, Graham
    Maddock, Samuel
    Maple, Carsten
    PROCEEDINGS OF THE VLDB ENDOWMENT, 2021, 14 (11): : 2046 - 2058
  • [26] Multivariate Mean Comparison Under Differential Privacy
    Dunsche, Martin
    Kutta, Tim
    Dette, Holger
    PRIVACY IN STATISTICAL DATABASES, PSD 2022, 2022, 13463 : 31 - 45
  • [27] Quantifying Differential Privacy under Temporal Correlations
    Cao, Yang
    Yoshikawa, Masatoshi
    Xiao, Yonghui
    Xiong, Li
    2017 IEEE 33RD INTERNATIONAL CONFERENCE ON DATA ENGINEERING (ICDE 2017), 2017, : 821 - 832
  • [28] DiffPRFs: Random forest under differential privacy
    Mu H.-R.
    Ding L.-P.
    Song Y.-N.
    Lu G.-Q.
    1600, Editorial Board of Journal on Communications (37): : 175 - 182
  • [29] Federated Naive Bayes under Differential Privacy
    Marchioro, Thomas
    Giaretta, Lodovico
    Markatos, Evangelos
    Girdzijauskas, Sarunas
    SECRYPT : PROCEEDINGS OF THE 19TH INTERNATIONAL CONFERENCE ON SECURITY AND CRYPTOGRAPHY, 2022, : 170 - 180
  • [30] Structure and Sensitivity in Differential Privacy: ComparingK-Norm Mechanisms
    Awan, Jordan
    Slavkovic, Aleksandra
    JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, 2021, 116 (534) : 935 - 954