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Group by: Published Date | Item Type | No Grouping
Jump to: 2010 | 2009 | 2005 | 2004 | 2003 | 2000
Number of items: 10.

2010

Grannell, M. J. and Knor, M. (2010). An enumeration of minimum genus orientable embeddings of some complete bipartite graphs. Journal of Combinatorial Mathematics and Combinatorial Computing, 73, pp. 95–102.

2009

Grannell, M. J.; Griggs, T. S. and Knor, M. (2009). Orientable biembeddings of Steiner triple systems of order 15. Journal of Combinatorial Mathematics and Combinatorial Computing, 68 pp. 129–136.

Grannell, M. J.; Griggs, T. S.; LoFaro, G. and Tripodi, A. (2009). Small bowtie systems: an enumeration. Journal of Combinatorial Mathematics and Combinatorial Computing, 70 pp. 149–159.

2005

Brankovic, L.; Rosa, A. and Siran, J. (2005). Labellings of trees with maximum degree three - an improved bound. Journal of Combinatorial Mathematics and Combinatorial Computing, 55 pp. 159–169.

Bryant, D. E.; Grannell, Mike and Griggs, Terry (2005). Large sets of cycle systems on nine points. Journal of Combinatorial Mathematics and Combinatorial Computing, 53, pp. 95–102.

2004

Grannell, Mike; Griggs, Terry and Stanton, R. G. (2004). On $\lambda$-fold coverings with maximum block size four for $\lambda = 3, 4$ and 5. Journal of Combinatorial Mathematics and Combinatorial Computing, 51, pp. 137–158.

2003

Grannell, Mike; Griggs, Terry and Knor, M. (2003). Face two-colourable triangulations of $K_{13}$. Journal of Combinatorial Mathematics and Combinatorial Computing, 47, pp. 75–81.

2000

Grannell, M. J.; Griggs, T S. and Quinn, K. A. S. (2000). All admissible $3$-$(v, 4, \lambda)$ directed designs exist. Journal of Combinatorial Mathematics and Combinatorial Computing, 35, pp. 65–70.

Grannell, M. J.; Griggs, T. S.; Kocay, W. L.; Quinn, K. A. S. and Stanton, R. G. (2000). Proper edge-colourings of complete graphs. Journal of Combinatorial Mathematics and Combinatorial Computing, 33, pp. 103–116.

Grannell, Mike; Griggs, Terry and Holroyd, Fred (2000). Cuboctahedron designs. Journal of Combinatorial Mathematics and Combinatorial Computing, 35, pp. 185–191.

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