Blocking sets inG-designs andK3,3- designs
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Publication:2831789
DOI10.1080/09720529.2013.838409zbMath1348.05033OpenAlexW1999089709MaRDI QIDQ2831789
Publication date: 3 November 2016
Published in: Journal of Discrete Mathematical Sciences and Cryptography (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/09720529.2013.838409
Related Items (1)
Cites Work
- The fine triangle intersection problem for \((K_4 - e)\)-designs
- The fine triangle intersection problem for kite systems
- Perfect octagon quadrangle systems. II.
- Balanced and strongly balanced \(P_k\)-designs
- 2-colourings in \(S(t, t+1, v)\)
- The triangle intersection numbers of a pair of disjoint \(S(2,4,v)\)s
- Perfect dodecagon quadrangle systems
- Blocking sets in 3-designs
- Perfect octagon quadrangle systems
- Construction of Steiner quadruple systems having a prescribed number of blocks in common
- On conjectures of Berge and Chvátal
- The intersection problem for \(K_4-e\) designs
- Bicolouring Steiner systems \(S\)(2,4,\(v\))
- Colouring 4-cycle systems with equitably coloured blocks
- Perfect octagon quadrangle systems with upper \(C_4\)-systems
- The Doyen--Wilson theorem for kite systems
- Embedding balanced \(P_{3}\)-designs into (balanced) \(P_{4}\)-designs
- Tight blocking sets in some maximum packings of \(\lambda K_n\)
- Blocking Sets in SQS(2v)
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