Perfect Mendelsohn designs with block size six
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Publication:5917687
DOI10.1016/0012-365X(94)00015-BzbMath0832.05009OpenAlexW2003319627MaRDI QIDQ5917687
Publication date: 22 October 1995
Published in: Discrete Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/0012-365x(94)00015-b
Related Items (14)
The existence of \(( \nu,6, \lambda\) )-perfect Mendelsohn designs with \(\lambda > 1\) ⋮ Concerning the vector \(v(m,t)\) ⋮ RESOLVABLE MENDELSOHN DESIGNS AND FINITE FROBENIUS GROUPS ⋮ Existence of three HMOLS of types \(h^ n\) and \(2^ n3^ 1\) ⋮ Splitting balanced incomplete block designs with block size 3 × 2 ⋮ Existence of \(V(m,t)\) vectors ⋮ Special issue: 2nd Shanghai conference on designs, codes and finite geometries. Shanghai Jiao Tong Univ., Shanghai, China, May 14--18, 1996 ⋮ Recent progress on the existence of perfect Mendelsohn designs ⋮ \(V(m,t)\) and its variants ⋮ Existence of 4-fold perfect \((v, \{5, 8\}, 1)\)-Mendelsohn designs ⋮ Perfect Mendelsohn designs with block size six ⋮ \(V (m, t)\)'s for \(m = 4, 5, 6\) ⋮ Existence of \(r\)-fold perfect \((v,K,1)\)-Mendelsohn designs with \(K\subseteq \{4,5,6,7\}\) ⋮ The existence of perfect Mendelsohn designs with block size 7
Cites Work
- Generalized complete mappings, neofields, sequenceable groups and block designs. II
- Pairwise balanced designs with block sizes \(6t+1\)
- An elliptic semiplane
- Resolvable perfect cyclic designs
- A series of separable designs with application to pairwise orthogonal Latin squares
- More mutually orthogonal latin squares
- Existence of perfect Mendelsohn designs with \(k=5\) and \(\lambda{}>1\)
- Constructions of perfect Mendelsohn designs
- Balanced incomplete block designs and related designs
- Perfect cyclic designs
- Three mutually orthogonal idempotent Latin squares of orders 22 and 26
- On the existence of (v,7,1)-perfect Mendelsohn designs
- On the existence of perfect Mendelsohn designs with \(k=7\) and \(\lambda{}\) even
- Some Results on the Existence of Squares
- Direct Constructions for Perfect 3-Cyclic Designs
- Incomplete perfect mendelsohn designs with block size 4 and one hole of size 7
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