Recent results on Choi's orthogonal Latin squares

Author:

KİM Jon-lark,OHK Dong Eun,PARK Doo Young,PARK Jae Woo

Publisher

Journal of Algebra Combinatorics Discrete Structures and Applications

Subject

Discrete Mathematics and Combinatorics,Algebra and Number Theory

Reference12 articles.

1. [1] J. W. Brown, F. Cherry, L. Most, M. Most, E. T. Parker, W. D. Wallis, Completion of the spectrum of orthogonal diagonal Latin squares, Graphs, Matrices and Desings, Dekker (1993) 43–49.

2. [2] S. J. Choi, Gusuryak, Seoul National University Kyujanggak Institute for Korean Studies.

3. [3] C. J. Colbourn, J. H. Dinitz, Handbook of combinatorial designs, CRC Press, Second Edition (2007).

4. [4] L. Euler, De Quadratis Magicis, Commentationes Arithmeticae Collectae 2 (1849) 593-602 and Opera Omnia 7 (1911) 441–457.

5. [5] M. A. Francel , D. J. John, The dihedral group as the array stabilizer of an augmented set of mutually orthogonal Latin squares, Ars Combin. 97 (2010) 235–252.

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