Abstract
Existing research on privacy-preserving data publishing focuses on relational data: in this context, the objective is to enforce privacy-preserving paradigms, such as k-anonymity and ℓ-diversity, while minimizing the information loss incurred in the anonymizing process (i.e., maximize data utility). Existing techniques work well for fixed-schema data, with low dimensionality. Nevertheless, certain applications require privacy-preserving publishing of transactional data (or basket data), which involve hundreds or even thousands of dimensions, rendering existing methods unusable. We propose two categories of novel anonymization methods for sparse high-dimensional data. The first category is based on approximate nearest-neighbor (NN) search in high-dimensional spaces, which is efficiently performed through locality-sensitive hashing (LSH). In the second category, we propose two data transformations that capture the correlation in the underlying data: 1) reduction to a band matrix and 2) Gray encoding-based sorting. These representations facilitate the formation of anonymized groups with low information loss, through an efficient linear-time heuristic. We show experimentally, using real-life data sets, that all our methods clearly outperform existing state of the art. Among the proposed techniques, NN-search yields superior data utility compared to the band matrix transformation, but incurs higher computational overhead. The data transformation based on Gray code sorting performs best in terms of both data utility and execution time. © 2006 IEEE.
Original language | English (US) |
---|---|
Pages (from-to) | 161-174 |
Number of pages | 14 |
Journal | IEEE Transactions on Knowledge and Data Engineering |
Volume | 23 |
Issue number | 2 |
DOIs | |
State | Published - Feb 2011 |
Bibliographical note
KAUST Repository Item: Exported on 2020-10-01Acknowledgements: This paper is an extended version of [1]. The research of Yufei Tao was supported by grants GRF 1202/06, 4161/07, 4173/08, and 4169/09 from the RGC of HKSAR, and a grant with project code 2050395 from CUHK.
ASJC Scopus subject areas
- Computational Theory and Mathematics
- Information Systems
- Computer Science Applications