Holey self-orthogonal Latin squares with symmetric orthogonal mates-Reference-Cited by-同舟云学术

Holey self-orthogonal Latin squares with symmetric orthogonal mates

Published:1997-12 Issue:1 Volume:1 Page:107-118
ISSN:0218-0006
Container-title:Annals of Combinatorics
language:en
Short-container-title:Annals of Combinatorics

Author:

Bennett F. E.,Zhang H.,Zhu L.

Publisher

Springer Science and Business Media LLC

Subject

Discrete Mathematics and Combinatorics

Link

http://link.springer.com/content/pdf/10.1007/BF02558468.pdf

Reference14 articles.

1. R.J.R. Abel, A.E. Brouwer, C.J. Colbourn, and J.H. Dinitz, Mutually orthogonal Latin squares (MOLS), In: CRC Handbook of Combinatorial Designs, C.J. Colbourn and J.H. Dinitz, Eds., CRC Press, Inc., 1996, pp. 111–142.

2. F.E. Bennett, C.J. Colbourn, and R.C. Mullin, Quintessential pairwise balanced designs, J. Statist. Plan. Infer., to appear.

3. F.E. Bennett and L. Zhu, Further results on the existence of HSOLSSOM(h n ), Australasian J. Combin.14 (1996) 207–220.

4. F.E. Bennett and L. Zhu, The spectrum of HSOLSSOM(h n ) whereh is even, Discrete Math.158 (1996) 11–25.

5. Th. Beth, D. Jungnickel, and H. Lenz, Design Theory, Bibliographisches Institut, Zurich, 1985.

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