activity
20092021
most citedCameron-Liebler sets of generators in finite classical polar spaces

16 citations · 47 across the 18 of their papers we have counts for

collaborators

20 papers

math.CO2021★ 7 cited

Cameron-Liebler k-sets in subspaces and non-existence conditions

Jan De Beule, Jonathan Mannaert, Leo Storme

In this article we generalize the concepts that were used in the PhD thesis of Drudge to classify Cameron-Liebler line classes in PG, to Cameron-Liebler sets of …

math.CO2020

On sets of subspaces with two intersection dimensions and a geometrical junta bound

Giovanni Longobardi, Leo Storme, Rocco Trombetti

In this article, constant dimension subspace codes whose codewords have subspace distance in a prescribed set of integers, are considered. The easiest example of such an object is…

math.CO2020

Maximal sets of -spaces pairwise intersecting in at least a -space

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

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

math.CO2020★ 8 cited

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() arose from classifying specific collineation subgroups of PG(). Recently, these line classes were considered in new sett…

math.CO2019

Small weight code words arising from the incidence of points and hyperplanes in PG()

Sam Adriaensen, Lins Denaux, Leo Storme +1

Let be the code arising from the incidence of points and hyperplanes in the Desarguesian projective space PG(). Recently, Polverino and Zullo proved that within…

math.CO2018

Optimal subspace codes in

Antonio Cossidente, Francesco Pavese, Leo Storme

We investigate subspace codes whose codewords are subspaces of having non-constant dimension. In particular, examples of optimal mixed-dimension subspace codes are…