Perfect Mendelsohn designs with block size six

Author:

Abel R.J.R.,Bennett F.E.,Zhang H.

Publisher

Elsevier BV

Subject

Applied Mathematics,Statistics, Probability and Uncertainty,Statistics and Probability

Reference31 articles.

1. The existence of perfect Mendelsohn designs with block size 7;Abel;Discrete Math.,1998

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

3. Abel, R.J.R., Colbourn, C.J., Dinitz, J.H., 1996b. Incomplete MOLS. In: Colbourn, C.J., Dinitz, J.H. (Eds.), CRC Handbook of Combinatorial Designs. CRC Press, Boca Raton, FL, pp. 142–172.

4. Direct constructions for perfect 3-cyclic designs;Bennett;Ann. Discrete Math.,1982

5. Existence of HPMDs with block size five;Bennett;J. Combin. Des.,1997

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1. RESOLVABLE MENDELSOHN DESIGNS AND FINITE FROBENIUS GROUPS;Bulletin of the Australian Mathematical Society;2018-05-30

2. Existence of 2 SOLS and 2 ISOLS;Discrete Mathematics;2012-03

3. Existence of 4-fold perfect (v, {5, 8}, 1)-Mendelsohn designs;Acta Mathematica Sinica, English Series;2010-02-15

4. Existence of r-fold perfect (v,K,1)-Mendelsohn designs with K{4,5,6,7};Discrete Mathematics;2009-07

5. Further results on (v,{5,w},1)-PBDs;Discrete Mathematics;2009-04

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