A construction and decomposition of orthogonal arrays with non-prime-power numbers of symbols on the complement of a Baer subplane

DOI10.1007/s10623-015-0086-2zbMath1348.51004OpenAlexW1808399885MaRDI QIDQ310234

Kohei Yamada, Nobuko Miyamoto

Publication date: 8 September 2016

Published in: Designs, Codes and Cryptography (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10623-015-0086-2

zbMATH Keywords

group divisible designorthogonal arrayBaer subplanetransversal designdecomposition of a designSinger Baer partition

Mathematics Subject Classification ID

Combinatorial aspects of block designs (05B05) Orthogonal arrays, Latin squares, Room squares (05B15) Combinatorial structures in finite projective spaces (51E20)

Cites Work

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• \(t\)-divisible designs from imprimitive permutation groups
• Frobenius collineations in finite projective planes
• Orthogonal arrays. Theory and applications
• Projective planes and dihedral groups
• Divisible designs, Laguerre geometry, and beyond
• Endliche Gruppen I
• A Generalization of a Theorem due to MacNeish
• Orthogonal arrays of strength three from regular 3-wise balanced designs
• A class of partial linear spaces related to \(PGL_ 3(q^ 2)\)

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