Berkeley Student Probability Seminar, Fall 2026

Welcome to the Berkeley Student Probability Seminar, Fall 2026 edition! The broad theme of the seminar this semester is geometry and probability. For last semester's student seminar, see here. For past versions of the seminar, see here.
Location and time: Evans 939, Friday 1-2pm
Organizers: MohammedSaid Alhalimi, Victor Ginsburg, Jake Hofgard, Zoe McDonald, Vilas Winstein, Chris Yao

Seminar Schedule

Date Speaker Title (Click to expand)
Sept 4 No speaker
Organizational Meeting

Deciding order of speakers and topics.

Sept 11 Zoe McDonald
An Introduction to Random Surfaces

I will give a brief introduction to sphere-homeomorphic random surfaces through four different lenses: the Brownian sphere, the peanosphere, the pure Liouville quantum gravity sphere, and a conformal field theory. The talk will follow Scott Sheffield's survey paper, "What is a random surface?"

Sept 18 Cecilia Chen
The geometry of generating polynomials of nearly normal random variables

In this talk we discuss the results of Michelen and Sahasrabudhe in their paper "Central limit theorems and the geometry of polynomials." In particular, we show that if a discrete random variable $X$ has a generating polynomial which is zero-free near 1, then $X$ is close to a Gaussian in distribution. Time permitting, we may also discuss extensions of this result presented in the same paper, using different zerofreeness properties.

Sept 25 Chris Yao

Oct 2 Sho Kiami
Localization Schemes I

Oct 9 Jake Hofgard
Localization Schemes II

Oct 16 Yuntao Lu

Oct 23 Lucas da Rocha Schwengber

Oct 30 Ben Braiman

Nov 6 Francesca Yu

Nov 13 MohammedSaid Alhalimi

Nov 20 Victor Ginsburg

Nov 27 No seminar Thanksgiving break
Dec 4 Vilas Winstein