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  Secret sharing schemes based on Room squares (1996) [6 citations — 4 self]

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by Ghulam Rasool Chaudhry, Jennifer Seberry
Combinatorics, Complexity and Logic, Proceedings of DMTCS'96, Springer-Verlag Singapore
http://www.cs.uow.edu.au/people/grc01/confer2.ps
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Abstract:

Abstract. In this paper, we describe secret sharing schemes. We discuss Room squares and their critical sets. We propose a model of secret sharing based on critical sets of Room squares. 1

Citations

7716 Computers and Intractability: A Guide to the Theory of NP-Completeness – Garey, Johnson - 1979
1001 How to share a secret – Shamir - 1979
247 Safeguarding cryptographic keys – Blakley - 1979
69 An Introduction to Shared Secret and/or Shared Control Schemes and Their Application – Simmons - 1992
54 An explication of secret sharing schemes – Stinson - 1992
28 Critical sets in Latin squares – Curran, Rees - 1978
18 New secret sharing schemes from old – Martin - 1993
15 Secret Sharing Schemes Arising From Latin Squares – Cooper, Donovan, et al. - 1994
13 Latin squares and critical sets of minimal size – Cooper, Donovan, et al. - 1991
11 Discrete Structures in the Theory of Secret Sharing – Martin - 1991
11 The existence of Room squares – Mullin, Wallis - 1975
4 Computer Systems Established, Maintained, and Trusted by Mutually Suspicious Groups – Chaum - 1979
4 Recent results on combinatorial constructions for threshold schemes – Chen, Stinson - 1990
3 Room squares, Contemporary Design Theory: a Collection of Surveys – Dinitz, Stinson - 1992
3 Equivalence of Room designs I – Gross - 1974
2 Minimal and maximal critical sets in Room squares – Chaudhry, Seberry
2 Four orthogonal one-factorizations on 10 – Dinitz, Wallis - 1985
2 Equivalence of Room designs II – Gross - 1974
1 Sets of pairwise orthogonal onefactorizations of K10 – Archdeacon, Dinitz, et al. - 1984
1 Some ideal secret sharing schemes – Brickel - 1989
1 Non-isomorphic one-factorizations of K12 – Dinitz, Garnick, et al. - 1994