activity
20152021
most citedScalar -subresultants and Dickson matrices

25 citations · 58 across the 7 of their papers we have counts for

collaborators

8 papers

math.CO2021★ 1 cited

Renitent lines

Bence Csajbók, Peter Sziklai, Zsuzsa Weiner

There are many examples for point sets in finite geometry, which behave "almost regularly" in some (well-defined) sense, for instance they have "almost regular" line-intersection n…

math.CO2020

Evasive subspaces

Daniele Bartoli, Bence Csajbók, Giuseppe Marino +1

Let denote an -dimensional vector space over , the finite field of elements. Then is also an -dimension vector space over . An…

math.CO2020★ 5 cited

On a conjecture about maximum scattered subspaces of

Daniele Bartoli, Bence Csajbók, Maria Montanucci

Maximum scattered subspaces are not only objects of intrinsic interest in finite geometry but also powerful tools for the construction of MRD-codes, projective two-weight codes, an…

math.CO2019★ 25 cited

Scalar -subresultants and Dickson matrices

Bence Csajbók

Following the ideas of Ore and Li we study -analogues of scalar subresultants and show how these results can be applied to determine the rank of an -linear transfo…

math.CO2018★ 24 cited

MRD codes with maximum idealizers

Bence Csajbók, Giuseppe Marino, Olga Polverino +1

Left and right idealizers are important invariants of linear rank-distance codes. In the case of maximum rank-distance (MRD for short) codes in the ideal…

math.CO2017★ 1 cited

On sets of points with few odd secants

Simeon Ball, Bence Csajbók

We prove that, for odd, a set of points in the projective plane over the field with elements has at least odd secants, where is a constant and an odd secan…

math.CO2017

A new family of MRD-codes

Bence Csajbók, Giuseppe Marino, Olga Polverino +1

We introduce a family of linear sets of arising from maximum scattered linear sets of pseudoregulus type of . For and for cert…

math.CO2015★ 2 cited

On scattered linear sets of pseudoregulus type in

Bence Csajbók, Corrado Zanella

Scattered linear sets of pseudoregulus type in have been defined and investigated in [G. Lunardon, G. Marino, O. Polverino, R. Trombetti: Maximum scattered lin…