Events

Pi Mu Epsilon Induction

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

The Alabama Alpha Chapter of Pi Mu Epsilon, the national mathematics honor society, will induct new members on April 14, 2022. New members being inducted this year are: Bray, Mason Connor Cardinale, Leonardo Dante Choudhary, Girith Christian, Brent Estreicher, Samuel Ben Foes, Isabella Follmer-Burnett, Haley Noele Han, Seongjune Hankins, Andrew Cole Harbison, Kathryn Elena Hill,

Algebra/Topology Seminar – Kyoung-Seog Lee (University of Miami)

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

Title: Geometry of algebraic surfaces via their Cox rings Abstract: Cox ring is an important tool in modern algebraic geometry and several other branches of mathematics. In the first part of this talk, I will briefly review basic theory of Cox ring and explain how it connects birational geometry and geometric invariant theory. Then I

Algebra-Topology Seminar – Dr. Kyoung-Seog Lee ( University of Miami )

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

Title: Geometry of algebraic surfaces via combinatorics of cones Abstract: Effective, nef, semiample cones of projective manifolds are fundamental tools in algebraic geometry. They tell us about the geometry of projective manifolds and there are lots of studies about them. However, we still do not know much about these invariants of projective manifolds of general

Analysis Seminar – Simon Bortz

Title: Heat extensions of doubling weights and A_infty   A_infty weights play a fundamental role in weighted inequalities for operators used in harmonic analysis. It is known that if w is an A_infty weight then log w in the space of bounded mean oscillation (BMO) and the converse is `almost’ true (up to taking a

Colloquium – Hailong Dao (University of Kansas)

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

Title: Fractals and Syzygies Abstract: Syzygies are objects invented and utilized by David Hilbert in 1890 to study relations among polynomial equations, and have played a big role in the development of modern algebraic geometry. The quest to understand patterns of syzygies is both challenging and interesting, and sometimes reveals unexpected connections to other branches