DocumentCode :
1464879
Title :
Combinatorial properties of frameproof and traceability codes
Author :
Staddon, Jessica N. ; Stinson, Douglas R. ; Wei, Ruizhong
Author_Institution :
Bell Labs. Res., Palo Alto, CA, USA
Volume :
47
Issue :
3
fYear :
2001
fDate :
3/1/2001 12:00:00 AM
Firstpage :
1042
Lastpage :
1049
Abstract :
In order to protect copyrighted material, codes may be embedded in the content or codes may be associated with the keys used to recover the content. Codes can offer protection by providing some form of traceability (TA) for pirated data. Several researchers have studied different notions of TA and related concepts in previous years. “Strong” versions of TA allow at least one member of a coalition that constructs a “pirate decoder” to be traced. Weaker versions of this concept ensure that no coalition can “frame” a disjoint user or group of users. All these concepts can be formulated as codes having certain combinatorial properties. We study the relationships between the various notions, and we discuss equivalent formulations using structures such as perfect hash families. We use methods from combinatorics and coding theory to provide bounds (necessary conditions) and constructions (sufficient conditions) for the objects of interest
Keywords :
codes; combinatorial mathematics; copyright; cryptography; decoding; bounds; coding theory; combinatorial properties; constructions; copyrighted material protection; frameproof codes; necessary conditions; perfect hash families; pirate decoder; pirated data; sufficient conditions; traceability codes; Broadcasting; Codes; Combinatorial mathematics; Computer science; Cryptography; Decoding; Motion pictures; Protection; Silicon; Sufficient conditions;
fLanguage :
English
Journal_Title :
Information Theory, IEEE Transactions on
Publisher :
ieee
ISSN :
0018-9448
Type :
jour
DOI :
10.1109/18.915661
Filename :
915661
Link To Document :
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