2 citations · 2 across the 3 of their papers we have counts for
3 papers
math.CO2022★ 2 cited
Transplanting Trees: Chromatic Symmetric Function Results through the Group Algebra of
Angèle M. Foley, Joshua Kazdan, Larissa Kröll +3
One of the major outstanding conjectures in the study of chromatic symmetric functions (CSF's) states that trees are uniquely determined by their CSF's. Though verified on graphs o…
math.NT2019
Primes with Beatty and Chebotarev conditions
Caleb Ji, Joshua Kazdan, Vaughan McDonald
We study the prime numbers that lie in Beatty sequences of the form and have prescribed algebraic splitting conditions. We prove that the density of primes…
math.CO2018
Spiders and their Kin: An Investigation of Stanley's Chromatic Symmetric Function for Spiders and Related Graphs
Angèle M. Foley, Joshua Kazdan, Larissa Kröll +3
We study the chromatic symmetric functions of graph classes related to spiders, namely generalized spider graphs (line graphs of spiders), and what we call horseshoe crab graphs. W…