Partitions of V(n, q) into 2‐ and s‐Dimensional Subspaces
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Publication:4906041
DOI10.1002/jcd.21295zbMath1267.51007OpenAlexW1517085616MaRDI QIDQ4906041
Charles Vanden Eynden, Papa Amar Sissokho, George F. Seelinger, Lawrence E. Spence
Publication date: 21 February 2013
Published in: Journal of Combinatorial Designs (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/jcd.21295
Steiner systems in finite geometry (51E10) Spreads and packing problems in finite geometry (51E23) Finite partial geometries (general), nets, partial spreads (51E14)
Related Items (2)
Partitions of finite vector spaces over \(\mathrm{GF}(2)\) into subspaces of dimensions 2 and \(s\) ⋮ The bounds on the number of partitions of the space \(\mathbb{F}_2^m\) into \(k\)-dimensional affine subspaces
Cites Work
- On vector space partitions and uniformly resolvable designs
- Necessary and sufficient conditions for the existence of a class of partitions of a finite vector space
- On partitions of finite vector spaces of low dimension over \(\text{GF}(2)\)
- On the length of the tail of a vector space partition
- Partitions of finite Abelian groups
- Partial t-spreads and group constructible \((s,r,\mu)\)-nets
- Partitions of a vector space
- Partial spreads in finite projective spaces and partial designs
- Über nicht-Desarguessche Ebenen mit transitiver Translationsgruppe
- Partitions of the 8-dimensional vector space over GF(2)
- Partitions of finite vector spaces into subspaces
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