Group divisible designs with block size four and group type \(g^u m^1\) with minimum \(m\)
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Publication:1766101
DOI10.1007/s10623-003-4197-9zbMath1056.05016OpenAlexW296368945MaRDI QIDQ1766101
Publication date: 28 February 2005
Published in: Designs, Codes and Cryptography (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10623-003-4197-9
Related Items (6)
Group divisible designs with block size four and type \(g^ub^1 (gu/2)^1\) ⋮ Group divisible designs with block size four and group type \(g^um^1\) for more small \(g\) ⋮ Completely reducible super-simple designs with block size four and related super-simple packings ⋮ Group divisible designs with block size four and group type \(g^um^1\) ⋮ Group divisible designs with block size four and group type \(g^um^{1}\) where \(g\) is a multiple of 8 ⋮ Group divisible designs with block sizes from \(K_{1(3)}\) and Kirkman frames of type \(h^u m^1\)
Cites Work
- On group-divisible designs with block size four and group-type \(g^u m^1\)
- On combinatorial designs with subdesigns
- A new class of group divisible designs with block size three
- Modified group divisible designs with block size 4 and \(\lambda=1\)
- Further results on nearly Kirkman triple systems with subsystems
- MGDD with block size 4 and its application to sampling designs
- On group-divisible designs with block size four and group-type \(6^{u} m^{1}\).
- Modified group divisible designs with block size four
- Group-divisible designs with block size four and group-type \(g^um^1\) with \(m\) as large or as small as possible
- Existence of frame SOLS of type \(a^n b^1\)
- On the existence and application of incomplete nearly Kirkman triple systems with a hole of size 6 or 12
- Group-divisible designs with block size k having k +1 groups, for k =4, 5
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