Each year the Department of Mathematical Sciences holds a special lecture in honor of Professor Richard C. DiPrima, who was a professor in the Math Sciences Department and started as chair of the department in 1972.
A Few Short Stories About Mathematics and Sports
Anette “Peko” Hosoi
from MIT
In most professional sports, every physical attribute of an athlete that can be measured is tracked and recorded. There exists an abundance of (relatively) high quality data — in football, basketball, baseball, cricket, etc. — which makes sports an ideal testing ground for new analyses and algorithms. In this talk I will describe a few studies that lie at the intersection of sports and data.
An emerging paradigm in biology: The power of weak binding
Greg Forest, Grant Dahlstrom Distinguished Professor Of Mathematics
from University of North Carolina At Chapel Hill
Abstract: It is cliché to mimic biological design rules in synthetic materials, yet this is the precise challenge for regenerative medicine, therapies for disease pathologies, and vaccines. To design and engineer solutions to biological dysfunction, it is essential to understand Nature’s design rules for successful function. Today, we have data, amazing data, from advances in super-resolution (spatial and temporal) microscopy, targeted fluorescent signaling, chemical synthesis, and various passive and active probes of living systems.
RANDOM FUNCTIONS, RANDOM ODES, AND CHEBFUN
Professor Lloyd N. Trefethen
from University of Oxford
What is a random function? What is noise? The standard answers are nonsmooth, defined pointwise via the Wiener process and Brownian motion.
A Tour of Chebfun
Professor Lloyd N. Trefethen
from University of Oxford
Chebfun starts from the idea of continuous analogues of Matlab operations: vectors are overloaded to functions and matrices to operators. The result is a beautiful tool for all kinds of problems of rootfinding, quadrature, optimization, and ODEs.
"Untangling cause and effect in active neuronal dendrites"
William Kath
from Northwestern University
Tsunami Modeling and Hazard Assessment
Randall J. LeVeque
from University of Washington
Abstract: As events of the past decade have tragically demonstrated, tsunamis pose a major risk to coastal populations around the world. Numerical modeling is an important tool in better understanding past tsunamis and their geophysical sources, in real-time warning and evacuation, and in assessing hazards and mitigating the risk of future tsunamis. I will discuss a variety of techniques from adaptive mesh refinement to probabilistic hazard analysis that are being used for tsunamis and related geophysical hazards.
On Growth and Form: Biology, Physics and Mathematics
L. Mahadevan
from Harvard University
The range of shapes in the plant (and animal) world is "enough to drive even the sanest man mad", wrote Darwin. Motivated by qualitative and quantitative biological observations, I will show that there is a "method in the madness" - using examples of growth and form in tissues and organs such as the undulating fringes on a leaf, the looping of your gut, and the convolutions in your brain.
Anomalous Dissipation
Peter Constantin
from Princeton University
Mathematical Models of Cell Movements
Alex Mogilner
from UC Davis
Incremental Gradient, Subgradient, and Proximal Methods for Convex Optimization: A Survey
Dimitri Bertsekas
from Massachusetts Institute of Technology
Surprises in viscous flows: from charged drops to bacteria in curved channel flows
Howard Stone
from Princeton University
Surface Tension in Biology
John Bush
from Massachusetts Institute of Technology
Bodies Interacting with and through Fluids
Michael Shelley
from Courant Institute
Adaptive Interferometric Imaging
George Papanicolaou
from Stanford University
Electical Impedance Tomography and Travel Time Tomography
Gunther Uhlmann
from University of Washington
Macroscopic Models of Superconductivity
Jonathan Chapman
from University of Oxford
Prediction, Error Models and the Quantification of Uncertainty
James Glimm
from SUNY at Stony Brook