In this paper, we describe a new infinite family of q^ 2-1 2 q 2-1 2-tight sets in the hyperbolic
quadrics Q^+(5, q) Q+(5, q), for q ≡ 5 or 9\, mod 12 q≡ 5 or 9 mod 12. Under the Klein …

In this paper, we give an algebraic construction of a new infinite family of Cameron–Liebler
line classes with parameter x= q 2− 1 2 for q≡ 5 or 9 (mod 12), which generalizes the …

In this paper we prove that a Cameron–Liebler line class L in PG (3, q) with parameter x has
the property that (x 2)+ n (n− x)≡ 0 mod q+ 1 for the number n of lines of L in any plane of …

This paper focuses on non-existence results for Cameron–Liebler k-sets. A Cameron–
Liebler k-set is a collection of k-spaces in PG (n, q) or AG (n, q) admitting a certain parameter …

Apart from being an interesting and exciting area in combinatorics with beautiful results,
finite projective spaces or Galois geometries have many applications to coding theory …

Cameron-Liebler sets of generators in polar spaces were introduced a few years ago as
natural generalisations of the Cameron-Liebler sets of subspaces in projective spaces. In …

Cameron–Liebler sets of k-spaces were introduced recently in Filmus and Ihringer (J
Combin Theory Ser A, 2019). We list several equivalent definitions for these Cameron …

In this article we generalize the concepts that were used in the PhD thesis of Drudge to
classify Cameron–Liebler line classes in PG (n, q), n≥ 3, to Cameron–Liebler sets of k …

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