More thwarts in transversal designs

Finite Fields and their Applications

Volumn 2, Issue 3, 1996, Pages 293-303

  Colbourn, Charles J ^a   Dinitz, Jeffrey H ^b   Stinson, Douglas R ^c  

^a UNIVERSITY OF WATERLOO   (Canada)

^b University of Vermont   (United States)

^c UNIVERSITY OF NEBRASKA LINCOLN   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0030194538     PISSN: 10715797     EISSN: None     Source Type: Journal    
DOI: 10.1006/ffta.1996.0018     Document Type: Article

References (13)

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2. 2. A. E. Brouwer, "The Number of Mutually Orthogonal Latin Squares - A Table up to Order 10000," ZW 123, Math. Centre Amsterdam, 1979 (1993 update, e-mail communication with the first author).
3. 3. A. E. Brouwer and G. H. J. van Rees, More mutually orthogonal latin squares, Discrete Math. 39 (1982), 263-281.
4. 4. A. E. Brouwer and H. A. Wilbrink, Blocking sets in translation planes, J. Geom. 19 (1982), 200.
5. 5. A. A. Bruen, Blocking sets in finite projective planes, SIAM J. Appl. Math. 21 (1971), 380-392.
6. 6. P. J. Cameron, Four lectures on projective geometry, in "Finite Geometries" (C. A. Baker and L. M. Batten, Eds.), pp. 27-63, Dekker, New York, 1985.
7. 7. C. J. Colbourn and J. H. Dinitz, Making the MOLS table, in "Computational and Constructive Design Theory," Kluwer Academic, Dordrecht/Norwell, MA, to appear.
8. 8. C. J. Colbourn, J. H. Dinitz, and M. Wojtas, Thwarts in transversal designs, Des. Codes Crypt. 5 (1995) 189-197.
9. 9. C. J. Colbourn, D. R. Stinson, and L. Zhu, More frames with block size four, submitted for publication.
10. 10. C. J. Colbourn and L. Zhu, Existence of six incomplete MOLS, Austral. J. Combin., to appear.
11. 11. H. Davenport, On the addition of residue classes, J. London Math. Soc. 10 (1935) 30-32.
12. 12. J. H. B. Kemperman, On small sumets in an albelian group, Acta Math. 103 (1960), 63-88.
13. 13. R. M. Wilson, Concerning the number of mutually orthogonal latin squares, Discrete Math. 9 (1974), 181-198.