activity
20182023
most citedOn triangles in derangement graphs

1 citations · 1 across the 6 of their papers we have counts for

collaborators

9 papers

math.CO2023

On the intersection spectrum of

Angelot Behajaina, Roghayeh Maleki, Andriaherimanana Sarobidy Razafimahatratra

Given a group and a subgroup , a set is called \emph{-intersecting} if for any , there exists such that $…

math.CO2022

On the intersection density of the symmetric group acting on uniform subsets of small size

Angelot Behajaina, Roghayeh Maleki, Andriaherimanana Sarobidy Razafimahatratra

Given a finite transitive group , a subset of is \emph{intersecting} if any two elements of agree on some element of $Ω…

math.CO2021

Erdős-Ko-Rado results for the general linear group, the special linear group and the affine general linear group

Karen Meagher, A. Sarobidy Razafimahatratra

In this paper, we show that both the general linear group $\gl{q}$ and the special linear group $\slg{q}$ have both the EKR property and the EKR-module property. This is done using…

math.CO2021

On non-normal subgroup perfect codes

Angelot Behajaina, Roghayeh Maleki, Andriaherimanana Sarobidy Razafimahatratra

Let be a graph. A subset is a \emph{perfect code} of if is a coclique of with the property that any vertex in is adjace…

math.CO2021

On the second eigenvalue of a Cayley graph of the symmetric group

Roghayeh Maleki, Andriaherimanana Sarobidy Razafimahatratra

In 2020, Siemons and Zalesski [On the second eigenvalue of some Cayley graphs of the symmetric group. {\it arXiv preprint arXiv:2012.12460}, 2020] determined the second eigenvalue…

math.CO2021

On multipartite derangement graphs

Andriaherimanana Sarobidy Razafimahatratra

Given a finite transitive permutation group , with , the derangement graph of is the Cayley graph $\operatorname{Cay}(G,\operatorn…