Discrete distributions in the Tardos scheme, revisited

Research output: Book/ReportReportAcademic

8 Citations (Scopus)

Abstract

The Tardos scheme is a well-known traitor tracing scheme to protect copyrighted content against collusion attacks. The original scheme contained some suboptimal design choices, such as the score function and the distribution function used for generating the biases. Skoric et al. previously showed that a symbol-symmetric score function leads to shorter codes, while Nuida et al. obtained the optimal distribution functions for arbitrary coalition sizes. Later, Nuida et al. showed that combining these results leads to even shorter codes when the coalition size is small. We extend their analysis to the case of large coalitions and prove that these optimal distributions converge to the arcsine distribution, thus showing that the arcsine distribution is asymptotically optimal in the symmetric Tardos scheme. We also present a new, practical alternative to the optimal discrete distributions of Nuida et al. and give a comparison of the estimated codelengths for each of these distributions.
Original languageEnglish
Publishers.n.
Number of pages4
Publication statusPublished - 2013

Publication series

NamearXiv.org
Volume1302.1741 [cs.CR]

Fingerprint

Dive into the research topics of 'Discrete distributions in the Tardos scheme, revisited'. Together they form a unique fingerprint.

Cite this