A Lovász-Kneser theorem for triangulations

Series
Additional Talks and Lectures
Time
Friday, January 23, 2026 - 11:00am for 1 hour (actually 50 minutes)
Location
Skiles 249
Speaker
Michael Zheng – Emory University
Organizer
Ernie Croot

In a highly influential paper from 1978, Lovász used topological methods to determine the chromatic number of the Kneser graph of the set of k-element subsets of a set with n elements. In this talk, we will discuss the Kneser graph of the set of triangulations of a convex n-gon and a recent proof that the chromatic number of this graph is n-2. The geometry of the associahedron will play a particularly important role in the argument. Based on a joint work with Anton Molnar, Cosmin Pohoata and Daniel Zhu.