Seminar Event Detail


Student Combinatorics

Date:  Monday, April 04, 2022
Location:  3866 East Hall (4:00 PM to 5:00 PM)

Title:  Szemer├ędi's Regularity Lemma and its Applications

Abstract:   Szemer├ędi's regularity lemma is a powerful statement about the randomness of large dense graphs. Roughly speaking, it says that the vertices of every large enough graph can be partitioned into a bounded number of parts so that between two parts the edges behave almost randomly. Although most commonly used as a tool in extremal graph theory, it has some elegant applications to other areas of extremal combinatorics.

In this talk, we will explore its application to Roth's Theorem, a statement about the existence of arithmetic progressions in sets with positive upper density.

Files:


Speaker:  Mia Smith
Institution:  UM

Event Organizer:     

 

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