UBC Discrete Math Seminar: Peter McNamara

  • Date: 01/31/2023
  • Time: 16:00
Peter McNamara, Bucknell University

University of British Columbia


When do quasisymmetric functions know that trees are different?


A famous conjecture of Stanley states that his chromatic symmetric function distinguishes trees. As a quasisymmetric analogue, we conjecture that the chromatic quasisymmetric function of Shareshian and Wachs and of Ellzey distinguishes directed trees. This latter conjecture would be implied by an affirmative answer to a question of Hasebe and Tsujie about the P-partition enumerator distinguishing posets whose Hasse diagrams are trees. They proved the case of rooted trees and our results include a generalization of their result. Open problems will be sprinkled throughout.


This is joint work with Jean-Christophe Aval and Karimatou Djenabou.

Other Information: 

Location: Online. Join Zoom meeting.


Time: 4pm Pacific


More details here.