Ghent University Academic Bibliography

Your filters: cql: keyword exact "Hermitian variety"

Add to list
- Journal Article
- A1
- open access
A characterization of Hermitian varieties as codewords

Angela Aguglia, Daniele Bartoli, Leo Storme (UGent) and Zsuzsa Weiner

(2018) ELECTRONIC JOURNAL OF COMBINATORICS. 25(1).
Add to list
- Book
General Galois geometries

James WP Hirschfeld and Joseph Thas (UGent)

(2016)
Add to list
Hermitian Veronesean caps

Jeroen Schillewaert and Hendrik Van Maldeghem (UGent)

(2012) Springer Proceedings in Mathematics. 10. p.175-191
Add to list
- Book Chapter
Substructures of finite classical polar spaces

Jan De Beule (UGent) , Andreas Klein and Klaus Metsch (UGent)

(2011) Current research topics in Galois geometry. In Mathematics Research Developments p.35-61
Add to list
- Journal Article
- A1
- open access
The small weight codewords of the functional codes associated to non-singular hermitian varieties

Frederic AB Edoukou, Anja Hallez (UGent) , Francois Rodier and Leo Storme (UGent)

(2010) DESIGNS CODES AND CRYPTOGRAPHY. 56(2-3). p.219-233
Add to list
Characterizations of Hermitian varieties by intersection numbers

Jeroen Schillewaert (UGent) and Joseph Thas (UGent)

(2009) DESIGNS CODES AND CRYPTOGRAPHY. 50(1). p.41-60
Add to list
- Journal Article
- A1
- open access
Partial ovoids and partial spreads in hermitian polar spaces

Jan De Beule (UGent) , Andreas Klein (UGent) , Klaus Metsch and Leo Storme (UGent)

(2008) DESIGNS CODES AND CRYPTOGRAPHY. 47(1-3). p.21-34
Add to list
- Journal Article
- A1
- open access
The maximum size of a partial spread in H(5, q²) is q³+1

Jan De Beule (UGent) and K Metsch

(2007) JOURNAL OF COMBINATORIAL THEORY SERIES A. 114(4). p.761-768

Academic Bibliography

A characterization of Hermitian varieties as codewords

General Galois geometries

Hermitian Veronesean caps

Substructures of finite classical polar spaces

The small weight codewords of the functional codes associated to non-singular hermitian varieties

Characterizations of Hermitian varieties by intersection numbers

Partial ovoids and partial spreads in hermitian polar spaces

The maximum size of a partial spread in H(5, q²) is q³+1

Contents

Support

Contact