Events

Applied Math Seminar – Dang Nguyen, University of Alabama

346 Gordon Palmer Hall 505 Hackberry Lane, Tuscaloosa, AL, United States

Title: A Multi-scale Approach to  Limit Cycles with Random Perturbations Involving Fast Switching and Small Diffusion Abstract: This talk is devoted to multi-scale stochastic systems. The motivation is to treat limit cycles under random perturbations involving fast  random switching and small diffusion, which are represented by the use of two small parameters. Associated with the

Analysis Seminar – Kabe Moen, University of Alabama

230 Gordon Palmer Hall 505 Hackberry Lane, AL, United States

Title: Cotlar’s Inequality Abstract: We will go over Cotlar’s classic inequality concerning the maximal truncation operator of a Calderon-Zygmund operator.  We will also cover some recent results for operators that satisfy a stronger Cotlar inequality.

Applied Math Seminar – Haomin Zhou, Georgia Institute of Technology

346 Gordon Palmer Hall 505 Hackberry Lane, Tuscaloosa, AL, United States

Title: Optimal Transport on Finite Graphs with Applications Abstract: In this talk, I will discuss the optimal transport theory on discrete spaces. Various recent developments related to free energy, Fokker-Planck equations, as well as Wasserstein distance on graphs will be presented, some of them are rather surprising. Applications in game theory and robotics will be

Analysis Seminar – David Cruz-Uribe, University of Alabama

230 Gordon Palmer Hall 505 Hackberry Lane, AL, United States

Abstract:  In this talk I will give an over-view of the Stieltjes integral and  review some of the many definitions that appear in the literature.  I will talk about the strengths and weaknesses of each, particularly in relationship to the classical Darboux and Riemann integrals.  I will conclude with a discussion of a new definition

Colloquium – Rodrigo Bañuelos, Purdue University

346 Gordon Palmer Hall 505 Hackberry Lane, Tuscaloosa, AL, United States

Title:  On the discrete Hilbert transform   Abstract:  The discrete Hilbert transform, acting on the space of (doubly infinite) sequences, was introduced by David Hilbert at the beginning of the 20th century. It is the discrete analogue of the continuous Hilbert transform acting on functions on the real line (conjugate function in the periodic case).