Title data
Kurz, Sascha:
Improved upper bounds for partial spreads.
Bayreuth
,
2016
.  8 p.
This is the latest version of this item.
Project information
Project title: 



Project financing: 
Deutsche Forschungsgemeinschaft 
Abstract in another language
A partial (k1)spread} in PG(n1,q) is a collection of (k1)dimensional subspaces with trivial intersection such that each point is covered exactly once. So far the maximum size of a partial (k1)spread in PG(n1,q) was know for the cases where n is congruent to 0 or 1 modulo k, and for the special case where n is congruent to 2 modulo k, but we additionally have q=2 and k=3. We completely resolve the case where n is congruent to 2 modulo k and q=2, i.e., the binary case.
Further data
Item Type:  Preprint, postprint, working paper, discussion paper 

Keywords:  Galois geometry; partial spreads; constant dimension codes; vector space partitions; orthogonal arrays; (s,r,mu)nets 
Subject classification:  MSC: 51E23 (05B15 05B40 11T71 94B25) 
Institutions of the University:  Faculties > Faculty of Mathematics, Physics und Computer Science Faculties > Faculty of Mathematics, Physics und Computer Science > Department of Mathematics Faculties > Faculty of Mathematics, Physics und Computer Science > Department of Mathematics > Chair Mathematics in Economy Faculties 
Result of work at the UBT:  Yes 
DDC Subjects:  000 Computer Science, information, general works > 004 Computer science 500 Science > 510 Mathematics 
Date Deposited:  06 Jul 2016 09:52 
Last Modified:  20 Mar 2019 11:19 
URI:  https://eref.unibayreuth.de/id/eprint/33156 
Available Versions of this Item

Improved upper bounds for partial spreads. (deposited 19 Dec 2015 22:00)
 Improved upper bounds for partial spreads. (deposited 06 Jul 2016 09:52) [Currently Displayed]