Existence of frame SOLS of type \(a^n b^1\)

DOI10.1016/S0012-365X(01)00213-8zbMath0996.05018WikidataQ127473177 ScholiaQ127473177MaRDI QIDQ1613445

R. Smith

Publication date: 29 August 2002

Published in: Discrete Mathematics (Search for Journal in Brave)

zbMATH Keywords

Room frameframeself-orthogonal Latin square

Mathematics Subject Classification ID

Orthogonal arrays, Latin squares, Room squares (05B15)

Related Items (15)

The existence and application of strongly idempotent self-orthogonal row Latin magic arrays ⋮ Group divisible designs with block size four and group type \(g^{u} m^{1}\) for small \(g\) ⋮ Existence of three HMOLS of type \(2^nu^{1}\) ⋮ 25 new \(r\)-self-orthogonal Latin squares ⋮ Matching divisible designs with block size four ⋮ Holey Schröder designs of type \(3^n u^1\) ⋮ Holey perfect Mendelsohn designs of type \(2^nu^1\) with block size four ⋮ Mandatory representation designs MRD(\(\{4,k\};v\)) with \(k\equiv 1 \mod 3\) ⋮ Quasigroups satisfying Stein's third law with a specified number of idempotents ⋮ Existence of strong symmetric self-orthogonal diagonal Latin squares ⋮ Group divisible designs with block size four and group type \(g^u m^1\) with minimum \(m\) ⋮ Generalizing Clatworthy group divisible designs ⋮ Group divisible designs with block size four and group type \(g^um^{1}\) where \(g\) is a multiple of 8 ⋮ Schröder quasigroups with a specified number of idempotents ⋮ Existence of \(r\)-self-orthogonal Latin squares

This page was built for publication: Existence of frame SOLS of type \(a^n b^1\)