Abstract
Unethical data aggregation practices of many recommendation systems have raised privacy concerns among users. Local differential privacy (LDP) based recommendation systems address this problem by perturbing a user’s original data locally in their device before sending it to the data aggregator (DA). The DA performs recommendations over perturbed data which causes substantial prediction error. To tackle privacy and utility issues with untrustworthy DA in recommendation systems, we propose a novel LDP matrix factorization (MF) with mixture of Gaussian (MoG). We use a Bounded Laplace mechanism (BLP) to perturb user’s original ratings locally. BLP restricts the perturbed ratings to a predefined output domain, thus reducing the level of noise aggregated at DA. The MoG method estimates the noise added to the original ratings, which further improves the prediction accuracy without violating the principles of differential privacy (DP). With Movielens and Jester datasets, we demonstrate that our method offers a higher prediction accuracy under strong privacy protection compared to existing LDP recommendation methods.
Original language | English |
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Title of host publication | Data and Applications Security and Privacy XXXIV |
Subtitle of host publication | 34th Annual IFIP WG 11.3 Conference, DBSec 2020, Regensburg, Germany, June 25–26, 2020, Proceedings |
Editors | Anoop Singhal, Jaideep Vaidya |
Place of Publication | Cham |
Publisher | Springer |
Pages | 208-220 |
Number of pages | 13 |
Volume | 12122 |
ISBN (Electronic) | 9783030496692 |
ISBN (Print) | 9783030496685 |
DOIs | |
Publication status | Published - 2020 |
Event | 34th Annual IFIP WG 11.3 Conference: DBSec 2020 - Virtual, Regensburg, Germany Duration: 25 Jun 2020 → 26 Jun 2020 https://dbsec2020.ur.de/ |
Publication series
Name | Lecture Notes in Computer Science |
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Publisher | Springer |
Volume | 12122 |
Conference
Conference | 34th Annual IFIP WG 11.3 Conference |
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Country/Territory | Germany |
City | Regensburg |
Period | 25/06/20 → 26/06/20 |
Internet address |
Keywords
- Local differential privacy
- Matrix factorization
- Bounded Laplace mechanism
- Mixture of Gaussian