Ghent University Academic Bibliography

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The geometry of one-weight codes in the sum-rank metric

Alessandro Neri (UGent) , Paolo Santonastaso and Ferdinando Zullo

(2023) JOURNAL OF COMBINATORIAL THEORY SERIES A. 194.
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The weight distributions of linear sets in PG(1,q5)

Maarten De Boeck (UGent) and Geertrui Van de Voorde (UGent)

(2022) FINITE FIELDS AND THEIR APPLICATIONS. 82.
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The geometric field of linearity of linear sets

Dibyayoti Jena and Geertrui Van de Voorde (UGent)

(2022) DESIGNS CODES AND CRYPTOGRAPHY. 90(3). p.779-799
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On linear sets of minimum size

Dibyayoti Jena and Geertrui Van de Voorde (UGent)

(2021) DISCRETE MATHEMATICS. 344(3).
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The minimum size of a linear set

Jan De Beule (UGent) and Geertrui Van de Voorde

(2019) JOURNAL OF COMBINATORIAL THEORY SERIES A. 164. p.109-124
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Constructing minimal blocking sets using field reduction

Geertrui Van de Voorde (UGent)

(2016) JOURNAL OF COMBINATORIAL DESIGNS. 24(1). p.36-52
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- P1
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Field reduction and linear sets in finite geometry

Michel Lavrauw (UGent) and Geertrui Van de Voorde (UGent)

(2015) Contemporary Mathematics. In Contemporary Mathematics 632. p.271-293
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A small minimal blocking set in PG(n, p (t) ), spanning a (t-1)-space, is linear

Peter Sziklai and Geertrui Van de Voorde (UGent)

(2013) DESIGNS CODES AND CRYPTOGRAPHY. 68(1-3). p.25-32
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On the algebraic variety Vr,t

Valentina Pepe (UGent)

(2011) FINITE FIELDS AND THEIR APPLICATIONS. 17(4). p.343-349
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On the linearity of higher-dimensional blocking sets

Geertrui Van de Voorde (UGent)

(2010) ELECTRONIC JOURNAL OF COMBINATORICS. 17(1).

Academic Bibliography

The geometry of one-weight codes in the sum-rank metric

The weight distributions of linear sets in PG(1,q5)

The geometric field of linearity of linear sets

On linear sets of minimum size

The minimum size of a linear set

Constructing minimal blocking sets using field reduction

Field reduction and linear sets in finite geometry

A small minimal blocking set in PG(n, p (t) ), spanning a (t-1)-space, is linear

On the algebraic variety Vr,t

On the linearity of higher-dimensional blocking sets

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