Resolving triple systems into regular configurations.
Mendelsohn, E., Quattrocchi, G. (2000)
The Electronic Journal of Combinatorics [electronic only]
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Displaying similar documents to “Small group divisible Steiner quadruple systems.”
Resolving triple systems into regular configurations.
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Steiner triple systems intersecting in pairwise disjoint blocks.
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Class-uniformly resolvable group divisible structures. II: Frames.
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Class-uniformly resolvable group divisible structures. I: Resolvable group divisible designs.
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Griggs, T.S., Rosa, A. (1994)
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Charles J. Colbourn, Jeffrey H. Dinitz (2000)
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A construction of resolvable quadruple systems
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The existence of FGDRP's.
Yan, Jie, Wang, Chengmin (2009)
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A note on the D-optimality and D-efficiency of nonorthogonal blocked main effects plans
Łukasz Smaga (2016)
Biometrical Letters
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This paper considers main effects plans used to study m two-level factors using n runs which are partitioned into b blocks of equal size k = n/b. The assumptions are adopted that n ≡ 2 (mod 8) and k > 2 is even. Certain designs not having all main effects orthogonal to blocks were shown by Jacroux (2011a) to be D-optimal when (m − 2)(k − 2) + 2 ⩽ n ⩽ (m − 1)(k − 2) + 2. Here, we extend that result. For (m − 3)(k − 2) + 2 ⩽ n < (m − 2)(k − 2) + 2, the D-optimality of those designs...