Abstract
Separating systems have earlier been shown to be useful in designing asynchronous sequential circuits, finite automata and fingerprinting. In this paper we study the problem of constructing (s,1)-separating systems from codes and designs.
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References
A. Barg, G. Cohen, S. Encheva, G. Kabatiansky and G. Zémor, “A hypergraph approach to the identifying parent property”, SIAM J. Disc. Math., vol. 14, No. 3, pp. 423–431 (2001).
D. Boneh and J. Shaw, “Collusion-secure fingerprinting for digital data”, Springer-Verlag LNCS 963 pp. 452–465 (1995).
G. Cohen and G. Zémor, “Intersecting codes and independent families”, IEEE Trans. Inform. Theory, 40, pp. 1872–1881, (1994).
G. Cohen and S. Encheva, “Efficient constructions of frameproof codes”, Electronics Letters 36(22) pp. 1840–1842 (2000).
G. Cohen, S. Encheva and H.G. Schaathun, “More on (2,2)-separating systems”, IEEE Trans. Inform. Theory, 48, pp. 2606–2609, (2002).
C. Lam and V.D. Tonchev, “Classification of affine resolvable 2-(27,9,4) designs”, J. Statist. Plann. Inference 56(2), pp. 187–202 (1996).
F.J. MacWilliams and N.J.A. Sloane, The Theory of Error-Correcting Codes, North-Holland, Amsterdam (1977).
V.S. Pless, W.C. Huffman, Editors, Handbook of Coding Theory, Elsevier, Amsterdam (1998).
Yu.L. Sagalovitch, “Separating systems”, Problems of Information Transmission 30(2) pp. 105–123 (1994).
D.R. Stinson, Tran Van Trung and R. Wei, “Secure Frameproof Codes, Key Distribution Patterns, Group Testing Algorithms and Related Structures”, J. Stat. Planning and Inference 86(2) pp. 595–617 (2000).
D.R. Stinson and R. Wei, “Combinatorial properties and constructions of traceability schemes and frameproof codes”, SIAM J. Discrete Math 11 pp. 41–53 (1998).
V. Tonchev, “Quasi-symmetric 2-(31,7,7) designs and a revision of Hamada’s conjecture”, J. Comb. Theory Ser. A 42 pp. 104–110 (1986).
M.A. Tsfasmann, “Algebraic-geometric codes and asymptotic problems”, Discrete Appl. Math. 33 241–256 (1991).
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Encheva, S., Cohen, G. (2003). Copyright Control and Separating Systems. In: Fossorier, M., Høholdt, T., Poli, A. (eds) Applied Algebra, Algebraic Algorithms and Error-Correcting Codes. AAECC 2003. Lecture Notes in Computer Science, vol 2643. Springer, Berlin, Heidelberg. https://doi.org/10.1007/3-540-44828-4_10
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DOI: https://doi.org/10.1007/3-540-44828-4_10
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