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- W1523559898 abstract "Frameproof codes are used to fingerprint digital data. It can prevent copyrighted materials from unauthorized use. In this paper, we study upper and lower bounds for $w$-frameproof codes of length $N$ over an alphabet of size $q$. The upper bound is based on a combinatorial approach and the lower bound is based on a probabilistic construction. Both bounds can improve previous results when $q$ is small compared to $w$, say $cqleq w$ for some constant $cleq q$. Furthermore, we pay special attention to binary frameproof codes. We show a binary $w$-frameproof code of length $N$ can not have more than $N$ codewords if $N<binom{w+1}{2}$." @default.
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- W1523559898 date "2014-11-21" @default.
- W1523559898 modified "2023-10-14" @default.
- W1523559898 title "New Bounds For Frameproof Codes" @default.
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- W1523559898 doi "https://doi.org/10.48550/arxiv.1411.5782" @default.
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