The problem of publishing personal data without giving up privacy is becoming increasingly important. An interesting formalization recently proposed is the k-anonymity. This approach requires that the rows in a table are clustered in sets of size at least k and that all the rows in a cluster are related to the same tuple, after the suppression of some records. The problem has been shown to be NP-hard when the values are over a ternary alphabet, k = 3 and the rows length is unbounded. In this paper we give a lower bound on the approximation of two restrictions of the problem, when the records values are over a binary alphabet and k = 3, and when the records have length at most 8 and k = 4, showing that these restrictions of the problem are APX-hard. © 2009 Springer Berlin Heidelberg
Bonizzoni, P., Della Vedova, G., Dondi, R. (2009). The k-anonymity problem is hard. In Proceedings 17th International Symposium on Fundamentals of Computation Theory (FCT 2009) (pp.26-37). Springer Verlag [10.1007/978-3-642-03409-1_4].
The k-anonymity problem is hard
Bonizzoni, P;Della Vedova, G;Dondi, R
2009
Abstract
The problem of publishing personal data without giving up privacy is becoming increasingly important. An interesting formalization recently proposed is the k-anonymity. This approach requires that the rows in a table are clustered in sets of size at least k and that all the rows in a cluster are related to the same tuple, after the suppression of some records. The problem has been shown to be NP-hard when the values are over a ternary alphabet, k = 3 and the rows length is unbounded. In this paper we give a lower bound on the approximation of two restrictions of the problem, when the records values are over a binary alphabet and k = 3, and when the records have length at most 8 and k = 4, showing that these restrictions of the problem are APX-hard. © 2009 Springer Berlin Heidelberg
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