Locally differentially-private distribution estimation
By Adriano Pastore, Michael C. Gastpar. 2016
19 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Electrical and Electronic Engineering
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
- Jayadev Acharya
- Ziteng Sun
- Huanyu Zhang
- Ryan M. Rogers
- Marco Gaboardi
- Ayfer Özgür
- Clément Louis Canonne
- Min Ye
In Electrical and Electronic Engineering
- Ziteng Sun
- Jayadev Acharya
- Huanyu Zhang
- Ryan M. Rogers
- Alexander Barg
- Min Ye
- Jun Zhao
- Marco Gaboardi
Citations in the corpus
- Optimal Schemes for Discrete Distribution Estimation Under Locally Differential Privacy (2017, background): “Existing Results The following two privatization schemes are the most well-known in the literature: the k-ary Randomized Aggregatable Privacy-Preserving Ordinal Response (k-RAPPOR) scheme [8], [9], and the k-ary Randomized Response (k-RR) scheme [10]–[12].”
- Collecting and Analyzing Multidimensional Data with Local Differential Privacy (2019, background): “Various data analytics and machine learning problems have been studied under LDP, such as probability distribution estimation [15], [23], [30], [32], [42], heavy hitter discovery [4], [7], [33], [39], frequent new term discovery [37], frequency estimation [5], [38], frequent itemset mining [40], mar”
- Local Differential Private Data Aggregation for Discrete Distribution Estimation (2019, background): “mechanisms, such as the multivariate randomized response [16], [32], [33], [34], [35] for multiple options, the binary randomized response [12], [15] on bitmaps, randomized 1-bit”
- Optimal schemes for discrete distribution estimation under local differential privacy (2017, background): “Existing results: The following two privatization schemes are the most well-known in the literature: the k-ary Randomized Aggregatable Privacy-Preserving Ordinal Response (kRAPPOR) scheme [8], and the k-ary Randomized Response (k-RR) scheme [9]–[11].”
- Local Private Hypothesis Testing: Chi-Square Tests (2017, methodology): “We then define local differential privacy, formalized by Raskhodnikova et al. (2008) and Dwork and Roth (2014), which does not require the subjects to release their raw data, rather each data entry is perturbed to prevent the true entry from being stored.”
- Differentially Private Testing of Identity and Closeness of Discrete Distributions (2017, background): “There has been a line of work analyzing various statistical testing and estimation tasks under the notion of local differential privacy [WJD12, DJW13, EPK14, PG16, KBR16, YB17].”
- Toward Distribution Estimation under Local Differential Privacy with Small Samples (2018, background): “, [3, 17, 25, 30, 31, 37, 40, 44]), mainly from the perspective of privacy metrics, obfuscation mechanisms, and statistical inference methods.”