The 3-way flower intersection problem for Steiner triple systems

DOI10.23638/DMTCS-22-1-5zbMath1450.05004arXiv1908.06679MaRDI QIDQ5130736

Hanieh Amjadi, Nasrin Soltankhah

Publication date: 28 October 2020

Full work available at URL: https://arxiv.org/abs/1908.06679

zbMATH Keywords

Steiner triple systemgroup divisible designpairwise balanced designLatin square3-way intersection3-way flower intersection

Mathematics Subject Classification ID

Triple systems (05B07)

Related Items (2)

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Cites Work

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• Group divisible designs with block size four and group type \(g^um^1\) for more small \(g\)
• Balanced incomplete block designs and related designs
• Intersection numbers of Kirkman triple systems
• Small group-divisible designs with block size four
• On the existence of \(d\)-homogeneous \(\mu\)-way \((v, 3, 2)\) Steiner trades
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• Four Mutually Orthogonal Latin Squares of Order 14
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• Steiner Triple Systems Having a Prescribed Number of Triples in Common
• The 3-way intersection problem for S(2, 4, v) designs
• Intersections of Kirkman triple systems
• The three-way intersection problem for Latin squares

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