New Efficient Attacks on Statistical Disclosure Control Mechanisms
By Cynthia Dwork, Sergey Yekhanin. 2008
135 citations recorded by the source corpus.
Subfields: Artificial Intelligence
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Jonathan Ullman
- Thomas Steinke
- Adam D. Smith
- Abhradeep Thakurta
- Cynthia Dwork
- Mark Bun
- Salil P. Vadhan
- Vitaly Feldman
Citations in the corpus
- Tight Lower Bounds for Differentially Private Selection (2017, background): “Another line of work proves lower bounds in differential privacy via reconstruction attacks [13], [32], [33], [34], [35], [36], [37].”
- Learning in a Large Function Space: Privacy-Preserving Mechanisms for SVM Learning (2009, background): “A sequence of prior negative results have shown that any mechanism providing overly accurate responses cannot be private (Dinur and Nissim, 2003; Dwork et al., 2007; Dwork and Yekhanin, 2008).”
- On the geometry of differential privacy (2009, positive): “These results were strengthened by Dwork, McSherry and Talwar [DMT07], and by Dwork and Yekhanin [DY08].”
- Fingerprinting codes and the price of approximate differential privacy (2013, methodology): “The result will follow from three lower bounds: the Ω̃( √ d) lower bound for 1-way marginals and the Ω(VC (Q)) bound that we have already discussed, and a lower bound of Ω(1/α(2)) that is a simple variant of the seminal reconstruction attack of Dinur and Nissim [12], and related attacks such as [15,”
- A Simple and Practical Algorithm for Differentially Private Data Release (2010, background): “deed, there is a lower bound of Ω( √ n log |Q|) on the error of any algorithm avoiding what is called “blatant nonprivacy” [4, 11, 7].”
- Understanding the Sparse Vector Technique for Differential Privacy (2016, background): “Some well-known lower-bo und results [3, 5, 6, 10] suggest that “one cannot answer a linear , in the database size, number of queries with small noise while pres erving privacy” [7].”
- The Power of Linear Reconstruction Attacks (2012, methodology): “Specifically, we consider a setting in which the same statistic (either1 or 2 above) is released about how the sensitive attribute relates to all subsets of sizek (out of a total ofd) nonsensitive boolean attributes.”
- Private and Continual Release of Statistics (2010, background): “However, previous work has shown that such statistical disclosures can expose sensitive information about an individual user [3, 11].”
- On the complexity of differentially private data release: efficient algorithms and hardness results (2009, background): “There has been a series of negative results concerning privacy, roughly saying that there is a class of queries with the property that it is blatantly non-private (allowing almost full reconstruction) if “too many” queries receive “overly accurate” responses [5, 7, 9].”
- The Complexity of Differential Privacy (2017, background): “which again can be shown to be Ω( √ n) for a random n× n matrix Q, as well as for some explicit constructions [37].”
- A Multiplicative Weights Mechanism for Privacy-Preserving Data Analysis (2010, background): “than the database size) with “overly accurate” responses (smaller error than the sampling error1) leads to blatant privacy violations [3], [6], [11].”
- Private coresets (2009, background): “INTRODUCTION The notion of Differential privacy [18] has emerged in a recent line of work on private data analysis that seeks a rigorous treatment of privacy and its consequences (see [15, 22, 20, 7, 18, 17, 16, 40, 19, 37, 5, 41, 8, 6, 21, 35]).”