Maximal partial spreads and the modular \(n\)-queen problem. II
type: Item
instance of: scholarly article
title: Maximal partial spreads and the modular \(n\)-queen problem. II
zbMATH Open document ID: 0831.51006
DOI: 10.1016/0012-365X(94)00008-7
author: Olof Heden
published in: Discrete Mathematics
publication date: 1995-08-27T00:00:00Z
review text: The main result is that for each integer \(n\) such that \[ \textstyle{{1\over 2}} (q^2+ 1)+ 3\leq n\leq (5q^2+ 4q+ 7)/8 \] there is a maximal partial spread of size \(n\) in \(\text{PG}(3, q)\), \(q+ 1\equiv 8\) or 16 \((\text{mod } 24)\). [For part I see ibid. 120, No. 1-3, 75-91 (1993; Zbl 0784.51007)].
Mathematics Subject Classification ID: 51E14
zbMATH DE Number: 790753
zbMATH Keywords: maximal partial spreads
reviewed by: Theodore G. Ostrom
MaRDI profile type: Publication
cites work: Blocking sets and partial spreads in finite projective spaces
cites work: Heden's bound on maximal partial spreads
cites work: Applications of line geometry over finite fields I: The twisted cubic
cites work: Maximal Strictly Partial Spreads
cites work: Q3960715
cites work: Maximal partial spreads and the modular \(n\)-queen problem
cites work: Q3694152
full work available at URL: 0012-365x(94)00008-7
OpenAlex ID: W4213142756
Wikidata QID: Q126459133
description: scientific article; zbMATH DE number 790753