Round-dance neighbour designs from terraces
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Publication:1810630
DOI10.1016/S0012-365X(02)00799-9zbMath1025.05010MaRDI QIDQ1810630
D. A. Preece, R. A. Bailey, M. A. Ollis
Publication date: 9 June 2003
Published in: Discrete Mathematics (Search for Journal in Brave)
Hamiltonian decomposition2-sequencingsrow-complete Latin squaresbalanced-circuit designsdirected terracesLucas-Walecki constructionOwens terraceRamsgate Sands problemRees neighbour designssymmetric sequencingstriangular-number terracesTuscan squares
Related Items (14)
Hamiltonian Cycle Systems Which Are Both Cyclic and Symmetric ⋮ Families of proper generalized neighbor designs ⋮ On the full automorphism group of a Hamiltonian cycle system of odd order ⋮ Some da capo directed power-sequence \(\mathbb Z _{n+1}\) terraces with \(n\) an odd prime power ⋮ Constructions for Terraces and R-Sequencings, Including a Proof That Bailey's Conjecture Holds for Abelian Groups ⋮ Hamiltonian decompositions of complete \(k\)-uniform hypergraphs ⋮ Non-binary neighbor balance circular designs for \(v=2n\) and \(\lambda =2\) ⋮ Some new results on 1-rotational 2-factorizations of the complete graph ⋮ A decomposition of (λK υ)+ with extended triangles ⋮ Sectionable terraces and the (generalised) Oberwolfach problem ⋮ Some Results on 1‐Rotational Hamiltonian Cycle Systems ⋮ Non binary partially neighbor balanced designs for circular blocks ⋮ From graceful labellings of paths to cyclic solutions of the Oberwolfach problem ⋮ Circular neighbor-balanced designs using cyclic shifts
Cites Work
- Sequences in groups with distinct partial products
- Optimum balanced block and Latin square designs for correlated observations
- Hamiltonian decomposition of \(K^*_ n\), patterns with distinct differences, and Tuscan squares
- Sequenceable groups and related topics.
- Elementary Number Theory
- Every finite solvable group with a unique element of order two, except the quaternion group, has a symmetric sequencing
- Latin Squares which Contain No Repeated Digrams
- EXPERIMENTAL DESIGNS FOR SERIALLY CORRELATED OBSERVATIONS
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