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20142026
most citedA new family of tight sets in

40 citations · 97 across the 7 of their papers we have counts for

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7 papers · 1 filter

math.CO2026

A sporadic strongly regular graph with parameters from a primitive action of the symmetric group on elements

Sam Adriaensen, Robert F. Bailey, Jan De Beule +1

There are up to isomorphism exactly three strongly regular graphs with parameters whose automorphism group acts primitively on the vertices. Two of these graphs be…

math.CO2023

Regular sets of lines in rank 3 polar spaces

Ferdinand Ihringer, Morgan Rodgers

There are 6 families of finite polar spaces of rank . The set of lines in a rank polar space form a rank association scheme. We determine the regular sets of minimal siz…

math.CO2020★ 24 cited

Cameron-Liebler line classes

Morgan Rodgers

New examples of Cameron-Liebler line classes in are given with parameter . These examples have been constructed for many odd values of u…

math.CO2020★ 13 cited

Cameron-Liebler Line Classes with parameter

Tao Feng, Koji Momihara, Morgan Rodgers +2

Cameron-Liebler line classes were introduced in \cite{CL}, and motivated by a question about orbits of collineation groups of $\PG(3,q)$. These line classes have appeared in differ…

math.CO2017★ 16 cited

Cameron-Liebler sets of generators in finite classical polar spaces

Maarten De Boeck, Morgan Rodgers, Leo Storme +1

Cameron-Liebler sets were originally defined as collections of lines (`line classes') in sharing certain properties with line classes of symmetric tactical decom…

math.CO2016★ 4 cited

Classification of 8-dimensional rank two commutative semifields

Michel Lavrauw, Morgan Rodgers

We classify the rank two commutative semifields which are 8-dimensional over their center . This is done using computational methods utilizing the connection to lin…

math.CO2014★ 40 cited

A new family of tight sets in

Jan De Beule, Jeroen Demeyer, Klaus Metsch +1

In this paper, we describe a new infinite family of -tight sets in the hyperbolic quadrics , for $q \equiv 5 \mbox{ or } 9 \bmod{12}$. Unde…