Incremental processing and indexing for (k, e)-anonymisation
The emerging of the internet-based services poses a privacy threat to the individuals. Data transformation to meet a privacy standard becomes a requirement for typical data processing for the services. (k, e)-anonymisation is one of the most promising data transformation approaches, since it can pro...
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th-cmuir.6653943832-16352014-08-29T09:29:32Z Incremental processing and indexing for (k, e)-anonymisation Natwichai J. Li X. Kawtrkul A. The emerging of the internet-based services poses a privacy threat to the individuals. Data transformation to meet a privacy standard becomes a requirement for typical data processing for the services. (k, e)-anonymisation is one of the most promising data transformation approaches, since it can provide high-accuracy aggregate query results. Though, the computational cost of the algorithm providing optimal solutions for such approach is not very high, i.e., O(n2). In certain environments, the data to be processed can be appended at any time. In this paper, we address an efficiency issue of the incremental privacy preservation using (k, e)-anonymisation approach. The impact of the increment is observed theoretically. We propose an incremental algorithm based on such observation. The algorithm can replace the quadratic-complexity processing by a linear function on some part of the dataset, while the optimal results are guaranteed. Additionally, a few indexes are proposed to further improve the efficiency of the proposed algorithm. The experiments have been conducted to validate our work. From the results, it can be seen that the proposed work is highly efficient comparing with the non-incremental algorithm and an approximation algorithm. © 2013 Inderscience Enterprises Ltd. 2014-08-29T09:29:32Z 2014-08-29T09:29:32Z 2013 Article 17441765 10.1504/IJICS.2013.055836 http://www.scopus.com/inward/record.url?eid=2-s2.0-84882601648&partnerID=40&md5=56861db981e25c51f6ded2ad6831a42f http://cmuir.cmu.ac.th/handle/6653943832/1635 English |
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The emerging of the internet-based services poses a privacy threat to the individuals. Data transformation to meet a privacy standard becomes a requirement for typical data processing for the services. (k, e)-anonymisation is one of the most promising data transformation approaches, since it can provide high-accuracy aggregate query results. Though, the computational cost of the algorithm providing optimal solutions for such approach is not very high, i.e., O(n2). In certain environments, the data to be processed can be appended at any time. In this paper, we address an efficiency issue of the incremental privacy preservation using (k, e)-anonymisation approach. The impact of the increment is observed theoretically. We propose an incremental algorithm based on such observation. The algorithm can replace the quadratic-complexity processing by a linear function on some part of the dataset, while the optimal results are guaranteed. Additionally, a few indexes are proposed to further improve the efficiency of the proposed algorithm. The experiments have been conducted to validate our work. From the results, it can be seen that the proposed work is highly efficient comparing with the non-incremental algorithm and an approximation algorithm. © 2013 Inderscience Enterprises Ltd. |
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Article |
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Natwichai J. Li X. Kawtrkul A. |
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Natwichai J. Li X. Kawtrkul A. Incremental processing and indexing for (k, e)-anonymisation |
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Natwichai J. Li X. Kawtrkul A. |
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Natwichai J. |
title |
Incremental processing and indexing for (k, e)-anonymisation |
title_short |
Incremental processing and indexing for (k, e)-anonymisation |
title_full |
Incremental processing and indexing for (k, e)-anonymisation |
title_fullStr |
Incremental processing and indexing for (k, e)-anonymisation |
title_full_unstemmed |
Incremental processing and indexing for (k, e)-anonymisation |
title_sort |
incremental processing and indexing for (k, e)-anonymisation |
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2014 |
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http://www.scopus.com/inward/record.url?eid=2-s2.0-84882601648&partnerID=40&md5=56861db981e25c51f6ded2ad6831a42f http://cmuir.cmu.ac.th/handle/6653943832/1635 |
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