Taft Lectures

The Charles P. Taft Memorial Fund sponsors a program of public lectures each year, including one or more in mathematics. These lectures feature prominent mathematicians speaking on recent important developments in their field. Taft Lectures are aimed at a fairly general audience. Taft Lecturers sometimes also give a seminar talk which includes more specialized material. The name of each lecture under "Topic of Talk" below is a link to detailed information, including the date of each talk, the location, and the abstract. The Taft Lectures are free and open to the public.

In 2026, for the first time, the Department will featured two Taft Lectures on the same day. One will be focused on a Mathematics and the other will be focused on Statistics. Both lectures are for a general audience.

The Department of Mathematical Science's Division of Statistics and Data Science Welcomes

Dr. Michele Guindani

Professor

Department of Biostatistics

Fielding School of Public Health

University of California, Los Angeles

Thursday, April 9, 2026

Rec Center Room 3230

2:00-3:00pm

Many Cities, Many Maps: Statistics for Studying Brain Heterogeneity

Dr. Michele Guindani

Brains are dynamic networks. Think of the brain as a city, where regions are neighborhoods and connectivity forms the roads. Real brain function is traffic: communication routes reconfigure over time and differ across individuals. Understanding this heterogeneity requires statistical methods that can handle high-dimensional, correlated data, distinguish signal from noise, and quantify uncertainty about change.

Statistical methods are indispensable in this setting. They provide a principled way to handle high-dimensional dependence, avoid mistaking noise for structure, and quantify uncertainty in claims about when and how the brain changes. These steps are crucial if connectivity is to become a reliable marker of individual brain functioning.

In this talk, I will describe modern statistical methods for quantifying how brain activity and connectivity vary over time and across individuals, and why that variation matters. I will focus on (i) multi-subject analyses that discover subgroups with similar activity and connectivity patterns, especially when integrated with subject-level information; (ii) unified approaches to dynamic functional connectivity that characterize time-varying network interactions directly from multivariate fMRI time series; and (iii) models that link imaging and non-imaging predictors to behavioral or clinical outcomes. To emphasize that these ideas extend across scales, I will also point to recent results in calcium imaging, where decoding noisy fluorescence recordings identifies coherent neuronal ensembles and how their coordination changes with spatial context during navigation.

The long-term goal is practical: better explanations and predictions, and more targeted strategies for clinical screening and intervention.

Refreshments will be served after the lecture, 3:15-3:45pm in the Math Faculty & Graduate Student Lounge Room 4118 French Hall West

The Department of Mathematical Sciences Welcomes

Dr. Michael Shelley

Director, Center for Computational Biology

Flatiron Institute, Simons Foundation

Lilian and George Lyttle Professor of Applied Mathematics

Courant Institute School of Mathematics, Computing, and Data Science

New York University

Thursday, April 9, 2026

Rec Center Room 3230

4:00-5:00pm

Self-Organization, Flows, and Transport in (and of) Living Cells

Dr. Michael Shelley

Organisms organize their internal contents at the microscale through striking dynamical processes. In the early C. elegans embryo, pronuclei are positioned by the interplay of centrosomal arrays and molecular motors as the cell prepares for its first division. In female Drosophila, self-organized intracellular flows transport materials across growing egg cells, establishing functional asymmetries essential for development. And in males, ultralong sperm - as long as the organism itself - are packed and stored in a remarkable state of ordered unrest.

I will describe our work at Flatiron in understanding such phenomena by tightly interfacing multiscale modeling and simulation with quantitative experiment. The theoretical frameworks draw on fluid and nonlinear dynamics, coarse-graining, and active matter, and show how applied mathematics can illuminate the biophysical mechanisms that enable living systems to build, move, and organize themselves.

Refreshments will be served before the lecture, 3:15-3:45pm in the Math Faculty & Graduate Student Lounge Room 4118 French Hall West