Note on a class of subsets of \(\mathrm{AG}(3, q)\) with intersection numbers \(1\), \(q\) and \(n\) with respect to the planes
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Publication:2260765
DOI10.1155/2013/589362zbMath1312.51004OpenAlexW2035685199WikidataQ58919868 ScholiaQ58919868MaRDI QIDQ2260765
Publication date: 12 March 2015
Published in: Geometry (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2013/589362
Related Items (3)
In \(\mathrm{AG}(3, q)\) any \(q^2\)-set of class \([1, m, n_2\) is a cap] ⋮ In \(\mathrm{AG}(3,q)\) any \(q^2\)-set of class \([0,m,n_2\) containing a line is a cylinder] ⋮ Linear codes from ruled sets in finite projective spaces
Cites Work
- A characterization of quadrics by intersection numbers
- Characterizations of Hermitian varieties by intersection numbers
- Some new results on sets of type (m,n) in projective planes
- Sets of type-\((1,n)\) in biplanes
- Sets of type \((m,n)\) in the affine and projective planes of order nine
- Finite regular locally projective spaces
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