Title data
Honold, Thomas ; Kiermaier, Michael ; Kurz, Sascha:
Classification of large partial plane spreads in PG(6,2) and related combinatorial objects.
Bayreuth
,
2018
. - 31 S.
This is the latest version of this item.
![]() |
|
||||||||
Download (417kB)
|
Project information
Project title: |
Project's official title Project's id Ganzzahlige Optimierungsmodelle für Subspace Codes und endliche Geometrie No information |
---|---|
Project financing: |
Deutsche Forschungsgemeinschaft |
Abstract
In this article, the partial plane spreads in PG(6,2) of maximum possible size 17 and of size 16 are classified. Based on this result, we obtain the classification of the following closely related combinatorial objects: Vector space partitions of PG(6,2) of type (3^{16} 4^1), binary 3x4 MRD codes of minimum rank distance 3, and subspace codes with parameters (7,17,6)_2 and (7,34,5)_2.
Further data
Available Versions of this Item
-
Classification of large partial plane spreads in PG(6,2) and related combinatorial objects. (deposited 27 Jun 2016 07:24)
- Classification of large partial plane spreads in PG(6,2) and related combinatorial objects. (deposited 03 May 2018 06:57) [Currently Displayed]