L. Storme

activity

20092020

most citedOn the small weight codewords of the functional codes C_2(Q), Q a non-singular quadric

1 citations · 2 across the 4 of their papers we have counts for

collaborators

Showing math.COShow all

5 papers · 1 filter

math.CO2020

Maximal sets of $k$ -spaces pairwise intersecting in at least a $(k - 2)$ -space

Jozefien D'haeseleer, Giovanni Longobardi, Ago-Erik Riet +1

In this paper, we analyze the structure of maximal sets of $k$ -dimensional spaces in $PG (n, q)$ pairwise intersecting in at least a $(k - 2)$ -dimensional space, for $3 \leq k…

math.CO2020

Cameron-Liebler line classes in AG(3,q)

Jozefien D'haeseleer, Jonathan Mannaert, Leo Storme +1

The study of Cameron-Liebler line classes in PG( $3, q$ ) arose from classifying specific collineation subgroups of PG( $3, q$ ). Recently, these line classes were considered in new sett…

math.CO2018

Optimal subspace codes in $PG (4, q)$

Antonio Cossidente, Francesco Pavese, Leo Storme

We investigate subspace codes whose codewords are subspaces of $PG (4, q)$ having non-constant dimension. In particular, examples of optimal mixed-dimension subspace codes are…

math.CO2017

A characterization of Hermitian varieties as codewords

A. Aguglia, D. Bartoli, L. Storme +1

It is known that the Hermitian varieties are codewords in the code defined by the points and hyperplanes of the projective spaces $P G (r, q^{2})$ . In finite geometry, also quasi-Hermit…

math.CO2012★ 1 cited

Partial covers of PG(n,q)

Stefan Dodunekov, Leo Storme, Geertrui Van de Voorde

In this paper, we show that a set of q+a hyperplanes, q>13, a<(q-10)/4, that does not cover PG(n,q), does not cover at least q^(n-1)-aq^(n-2) points, and show that this lower bound…