Partitions of the 4-subsets of a 13-set into disjoint projective planes
From MaRDI portal
Publication:1838485
DOI10.1016/0012-365X(83)90045-6zbMath0509.05014MaRDI QIDQ1838485
Publication date: 1983
Published in: Discrete Mathematics (Search for Journal in Brave)
Combinatorial aspects of block designs (05B05) Steiner systems in finite geometry (51E10) Combinatorial aspects of finite geometries (05B25)
Related Items (18)
More on halving the complete designs ⋮ A method of constructing 2-resolvable \(t\)-designs for \(t=3,4\) ⋮ Large sets of \(t\)-designs through partitionable sets: a survey ⋮ Block transitive resolutions of \(t\)-designs and Room rectangles ⋮ All block designs with \(b={v\choose k}/2\) exist ⋮ Bounds and constructions of \(t\)-spontaneous emission error designs ⋮ On large sets of projective planes of orders 3 and 4 ⋮ Extremal properties of \(t\)-SEEDs and recursive constructions ⋮ Point-missing \(s\)-resolvable \(t\)-designs: infinite series of 4-designs with constant index ⋮ Doubly resolvable Steiner quadruple systems of orders \(2^{2n+1}\) ⋮ Classification of partitions of all triples on ten points into copies of Fano and affine planes ⋮ New lower bounds on 2-spontaneous emission error designs ⋮ A completion of Lu's determination of the spectrum for large sets of disjoint Steiner triple systems ⋮ Combinatorial solutions providing improved security for the generalized Russian cards problem ⋮ Large sets of t-designs from groups ⋮ Bounds on the Dimensions of 2-Spontaneous Emission Error Designs ⋮ On compressing complete designs ⋮ Searching for spreads and packings
Cites Work
- Some packings with Steiner triple systems
- A theorem on the maximum number of disjoint Steiner triple systems
- Steiner quadruple systems - a survey
- Intersections among Steiner systems
- Covering all triples on n marks by disjoint Steiner systems
- On the maximum number of disjoint Steiner triple systems
- Unnamed Item
- Unnamed Item
This page was built for publication: Partitions of the 4-subsets of a 13-set into disjoint projective planes
