activity
20182024
most citedThe Cyclic Graph of a Z-group

12 citations · 22 across the 6 of their papers we have counts for

collaborators

6 papers

math.GR2024

Characterizing finite groups whose enhanced power graphs have universal vertices

David G. Costanzo, Mark L. Lewis, Stefano Schmidt +2

Let be a finite group and construct a graph by taking as the vertex set of and by drawing an edge between two vertices and if $\langle x…

math.PR2024

Mixing Time and Cutoff for the k-SEP

Eyob Tsegaye

We investigate the mixing time of the capacity simple exclusion process (also called the partial exclusion process) of Schultz and Sandow with particles on a segment of len…

math.GR2021

Explicit Constructions of Finite Groups as Monodromy Groups

Ra-Zakee Muhammad, Javier Santiago, Eyob Tsegaye

In 1963, Greenberg proved that every finite group appears as the monodromy group of some morphism of Riemann surfaces. In this paper, we give two constructive proofs of Greenberg's…

math.GR2020★ 12 cited

The Cyclic Graph of a Z-group

David G. Costanzo, Mark L. Lewis, Stefano Schmidt +2

For a group , we define a graph by letting be the set of vertices and by drawing an edge between distinct elements if and o…

math.GR2020★ 8 cited

The cyclic graph (deleted enhanced power graph) of a direct product

David G. Costanzo, Mark L. Lewis, Stefano Schmidt +2

Let be a finite group. Define a graph on the set by declaring distinct elements to be adjacent if and only if $\langle x,y\rangle…

math.PR2018★ 2 cited

Limit Theorems for Descents in Permutations and Arithmetic Progressions in

Bryce Cai, Annie Chen, Ben Heller +1

We prove a quantitative local limit theorem for the number of descents in a random permutation. Our proof uses a conditioning argument and is based on bounding the characteristic f…