Automatic Privacy and Utility Preservation for Mobility Data

A Nonlinear Model-Based Approach

Journal Article (2021)
Author(s)

Sophie Cerf (Université Grenoble Alpes)

Sara Bouchenak (Distributed Systems Research Group)

Bogdan Robu (Université Grenoble Alpes)

Nicolas Marchand (Université Grenoble Alpes)

Vincent Primault (University College London)

Sonia Mokhtar (Distributed Systems Research Group)

Antoine Boutet (INSA Lyon)

Lydia Y. Chen (TU Delft - Data-Intensive Systems)

Research Group
Data-Intensive Systems
DOI related publication
https://doi.org/10.1109/TDSC.2018.2884470
More Info
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Publication Year
2021
Language
English
Research Group
Data-Intensive Systems
Issue number
1
Volume number
18
Pages (from-to)
269-282

Abstract

The widespread use of mobile devices and location-based services has generated a large number of mobility databases. While processing these data is highly valuable, privacy issues can occur if personal information is revealed. The prior art has investigated ways to protect mobility data by providing a wide range of Location Privacy Protection Mechanisms (LPPMs). However, the privacy level of the protected data significantly varies depending on the protection mechanism used, its configuration and on the characteristics of the mobility data. Meanwhile, the protected data still needs to enable some useful processing. To tackle these issues, we present PULP, a framework that finds the suitable protection mechanism and automatically configures it for each user in order to achieve user-defined objectives in terms of both privacy and utility. PULP uses nonlinear models to capture the impact of each LPPM on data privacy and utility levels. Evaluation of our framework is carried out with two protection mechanisms from the literature and four real-world mobility datasets. Results show the efficiency of PULP, its robustness and adaptability. Comparisons between LPPMs' configurators and the state of the art further illustrate that PULP better realizes users' objectives, and its computation time is in orders of magnitude faster.

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