Ghent University Academic Bibliography

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Your filters: cql: author="Metsch, Klaus" or (type exact bookEditor and editor="Metsch, Klaus")

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On the chromatic number of some generalized Kneser graphs

Jozefien D'haeseleer (UGent) , Klaus Metsch and Daniel Werner

(2023) JOURNAL OF COMBINATORIAL DESIGNS. 31(4). p.179-204
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On the chromatic number of two generalized Kneser graphs

Jozefien D'haeseleer (UGent) , Klaus Metsch and Daniel Werner

(2022) EUROPEAN JOURNAL OF COMBINATORICS. 101.
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Large {0,1,…, t }-cliques in dual polar graphs

Ferdinand Ihringer (UGent) and Klaus Metsch

(2018) JOURNAL OF COMBINATORIAL THEORY SERIES A. 154. p.285-322
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On the smallest non-trivial tight sets in Hermitian polar spaces

Jan De Beule (UGent) and Klaus Metsch

(2017) ELECTRONIC JOURNAL OF COMBINATORICS. 24(1).
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An EKR-theorem for finite buildings of type Dℓ

Ferdinand Ihringer (UGent) , Klaus Metsch and Bernhard Mühlherr

(2017) JOURNAL OF ALGEBRAIC COMBINATORICS. 47(4). p.529-541
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On the maximality of a set of mutually orthogonal Sudoku Latin Squares

Jozefien D'haeseleer (UGent) , Klaus Metsch (UGent) , Leo Storme (UGent) and Geertrui Van de Voorde (UGent)

(2017) DESIGNS CODES AND CRYPTOGRAPHY. 84(1-2). p.143-152
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An Erdos-Ko-Rado theorem for finite classical polar spaces

Klaus Metsch (UGent)

(2016) JOURNAL OF ALGEBRAIC COMBINATORICS. 43(2). p.375-397
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A new family of tight sets in Q+(5,q)

Jan De Beule (UGent) , Jeroen Demeyer (UGent) , Klaus Metsch (UGent) and Morgan Rodgers (UGent)

(2016) DESIGNS CODES AND CRYPTOGRAPHY. 78(3). p.655-678
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On weighted minihypers in finite projective spaces of square order

Linda Beukemann, Klaus Metsch (UGent) and Leo Storme (UGent)

(2015) ADVANCES IN MATHEMATICS OF COMMUNICATIONS. 9(3). p.291-309
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A modular equality for Cameron-Liebler line classes

Alexander L Gavrilyuk and Klaus Metsch (UGent)

(2014) JOURNAL OF COMBINATORIAL THEORY SERIES A. 127. p.224-242
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Sets of generators blocking all generators in finite classical polar spaces

Jan De Beule (UGent) , Anja Hallez (UGent) , Klaus Metsch and Leo Storme (UGent)

(2013) JOURNAL OF COMBINATORIAL THEORY SERIES A. 120(2). p.318-339
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- 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
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Small maximal partial spreads in classical finite polar spaces

Andreas Klein (UGent) , Klaus Metsch and Leo Storme (UGent)

(2010) ADVANCES IN GEOMETRY. 10(3). p.379-402
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Tangency sets in PG(3,q)

Klaus Metsch and Leo Storme (UGent)

(2008) JOURNAL OF COMBINATORIAL DESIGNS. 16(6). p.462-476
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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
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- Journal Article
- A2
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Partial ovoids and partial spreads in finite classical polar spaces

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

(2008) SERDICA MATHEMATICAL JOURNAL. 34(4). p.689-714
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Parameters for which the Griesmer bound is not sharp

Andreas Klein (UGent) and Klaus Metsch

(2007) DISCRETE MATHEMATICS. 307(22). p.2695-2703

Academic Bibliography

On the chromatic number of some generalized Kneser graphs

On the chromatic number of two generalized Kneser graphs

Large {0,1,…, t }-cliques in dual polar graphs

On the smallest non-trivial tight sets in Hermitian polar spaces

An EKR-theorem for finite buildings of type Dℓ

On the maximality of a set of mutually orthogonal Sudoku Latin Squares

An Erdos-Ko-Rado theorem for finite classical polar spaces

A new family of tight sets in Q+(5,q)

On weighted minihypers in finite projective spaces of square order

A modular equality for Cameron-Liebler line classes

Sets of generators blocking all generators in finite classical polar spaces

Substructures of finite classical polar spaces

Small maximal partial spreads in classical finite polar spaces

Tangency sets in PG(3,q)

Partial ovoids and partial spreads in hermitian polar spaces

Partial ovoids and partial spreads in finite classical polar spaces

Parameters for which the Griesmer bound is not sharp

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