University of Alabama
Math Ed Seminar
234 Gordon Palmer Hall AL, United StatesApplied Math Seminar – Qin Wang, University of Alabama
302 Gordon Palmer HallTitle: Sufficient dimension reduction for high dimensional data Abstract: The high dimensional data generated from modern scientific discoveries introduces unique challenges to statistical modeling. Sufficient dimension reduction (SDR) is a useful tool to bridge the gap through projection subspace recovery. In this study, a new formulation is proposed based on the Hellinger integral of order
Colloquium – Loukas Grafakos, University of Missouri
302 Gordon Palmer HallABSTRACT flyer - Loukas Grafakos
Math Ed Seminar
234 Gordon Palmer Hall AL, United StatesMath Ed Seminar
234 Gordon Palmer Hall AL, United StatesPutnam Competition
234 Gordon Palmer Hall AL, United StatesThe William Lowell Putnam Mathematical Competition is the preeminent mathematics competition for undergraduate college students in the United States and Canada. The Putnam Competition takes place annually on the first Saturday of December. The competition consists of two 3-hour sessions, one in the morning and one in the afternoon. During each session, participants work individually
Applied Math Seminar – Evie A. Malaia, Communicative Disorders, University of Alabama
302 Gordon Palmer HallTitle: Mathematical models in cognitive neuroscience: advances and opportunities Abstract: High prevalence of neurodegenerative (Parkinson’s, Alzheimer’s) and neurodevelopmental (Autism spectrum disorders, ADHD) disorders in modern population increased the demand for precision therapeutic interventions. However, the current understanding of how those diseases develop and affect brain processing over time is incomplete, and testing of in-vivo interventions
Applied Math Seminar – Di Liu, Michigan State University
302 Gordon Palmer HallTitle: Multiscale Modeling and Computation of Optically Manipulated Nano Devices Abstract: We present a multiscale modeling and computational scheme for optical-mechanical responses of nanostructures. The multi-physical nature of the problem is a result of the interaction between the electromagnetic (EM) field, the molecular motion, and the electronic excitation. To balance accuracy and complexity, we adopt the semi-classical
Colloquium – Ken Ono, Emory University
346 Gordon Palmer Hall 505 Hackberry Lane, Tuscaloosa, AL, United StatesTopic: Polya’s Program for the Riemann Hypothesis and Related Problems Abstract: In 1927 Polya proved that the Riemann Hypothesis is equivalent to the hyperbolicity of Jensen polynomials for Riemann’s Xi-function. This hyperbolicity has only been proved for degrees d=1, 2, 3. We prove the hyperbolicity of 100% of the Jensen polynomials of every degree. We