A few more incomplete self-orthogonal Latin squares and related designs

Australasian Journal of Combinatorics

Volumn 21, Issue , 2000, Pages 85-94

  Abel, R J R ^a   Bennett, F E ^b   Zhang, H ^c   Zhu, L ^d  

^a UNIVERSITY OF NEW SOUTH WALES   (Australia)

^b MOUNT SAINT VINCENT UNIVERSITY   (Canada)

^c University of Iowa   (United States)

^d SOOCHOW UNIVERSITY   (China)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 1342295643     PISSN: 10344942     EISSN: 22023518     Source Type: Journal    
DOI: None     Document Type: Article

References (10)

1. F. Bennett and L. Zhu, Further results on the existence of HSOLSSOM(hn), Austral. J. Combin. 14 (1996) 207-220.
2. R. K. Brayton, D. Coppersmith and A. J. Hoffman, Self-orthogonal Latin squares, Teorie Combinatorie, Proc. Rome Conf., 1976, 509-517
3. B. Du, A few more resolvable spouse-avoiding mixed-doubles round robin tournaments, Ars Combin. 36 (1993) 309-314.
4. K. Heinrich and L. Zhu, Existence of orthogonal Latin squares with aligned subsquares, Discrete Math. 59 (1986) 69-87.
5. K. Heinrich and L. Zhu, Incomplete self-orthogonal Latin squares, J. Austral. Math. Soc. Ser. A 42 (1987) 365-384.
6. K. Heinrich, I. Wu and L. Zhu, Incomplete self-orthogonal Latin squares ISOLS(6m + 6, 2m) exist for all m, Discrete Math. 87 (1991) 281-290.
7. D. R. Stinson and L. Zhu, On the existence of MOLS with equal-sized holes, Aequationes Math. 33 (1987) 96-105.
8. D. R. Stinson and L. Zhu, On the existence of certain SOLS with holes, JCMCC 15 (1994) 33-45.
9. Xu Yunqing and Lu Qinglin, Existence of frame SOLS of type 3nu1, JCMCC 24 (1997) 129-146.
10. L. Zhu, Existence of self-orthogonal Latin squares ISOLS(6m+2, 2m), Ars Combin. 39 (1995) 65-74.