Halving PGL (2, 2 f ), f odd: A series of cryptocodes

Author:

Bierbrauer Jürgen,Van Trung Tran

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computer Science Applications

Reference4 articles.

1. Bierbrauer, J., and van Trung, T. Some highly symmetric authentication perpendicular arrays, (manuscript).

2. O'Nan, M.E., 1985. Sharply 2-transitive sets of permutations. Proc. Rutgers Group Theory Year 1983?1984 (ed. M. Aschbacher et. al.), Cambridge: Cambridge Univ. Press.

3. Stinson, D.R., 1990. The combinatorics of authentication and secrecy codes. Journal of Cryptology, 2:23?49.

4. Stinson, D.R., and Teirlinck, L., 1990. A construction for authentication/secrecy codes from 3-homogeneous permutation groups. Europ. J. Comb. 11:73?79.

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1. Large sets with multiplicity;Designs, Codes and Cryptography;2021-05-20

2. Combinatorial Designs for Authentication and Secrecy Codes;Foundations and Trends® in Communications and Information Theory;2008

3. Halving PSL(2,q);Journal of Geometry;1999-03

4. Some t-Homogeneous Sets of Permutations;Codes, Designs and Geometry;1996

5. On the construction of authentication and secrecy codes;Designs, Codes and Cryptography;1995-05

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