Graduate Student Seminars
Graduate Student Seminars
- 1-2-3 Seminar is a place where students can talk about topics near and dear to ourselves, geared towards engaging audiences that are graduate students across different fields. The format of each talk will be three examples in increasing complexity (1-2-3), presented with an emphasis on quality and engagement. For the year 2022-2023, the 1-2-3 Seminar is organized by Leo Mayer and Haoming Ning. If you would like the opportunity to present, please contact us!
- Student Algebraic Geometry Seminar The goal of this seminar is to foster engagement with modern research in algebraic geometry (broadly interpreted) and provide a forum for graduate students to present and discuss aspects of their work and readings. The seminar will also feature some talks by faculty in the department. If you would like to give a talk or have any questions, please contact Daniel Rostamloo.
- Student Algebra and Representation Theory Seminar is a learning seminar with an emphasis on making topics in algebra accessible. We meet every week to discuss representation theory, noncommutative algebra, and applications to geometry, topology, combinatorics, and physics. Contact the organizer Justin Bloom for more information or if you'd like to give a talk.
- Back-To-School Seminar. Over the summer the graduate students have learned many new and interesting topics, whether it be at a conference, at a summer school, through a reading course, or just on their own. The Back-To-School seminar is a place where we can share what we have learned with our fellow graduate students. The seminar is aimed at all of the graduate students, not just experts in your discipline, and so the talks should be widely accessible. Talks are of 50 minute length, with 10 minutes for questions afterwards.
- Combinatorial Algebraic Geometry Seminar is a weekly research seminar co-organized by Cameron Wright and Andrew Tawfeek. Seminars run weekly on Fridays in Thomson Hall (THO) 325 from 10:30AM to 11:50AM. Talks often are 50-minutes in length, with the remaining 30-minutes used for discussion.
- Seminar in derived algebraic geometry happens weekly on Thursdays, 10:30-11:30am starting from Jan. 15, 2026 at Sieg 227 during the winter quarter. The goal is to understand how derived algebraic geometry can be used in algebraic geometry/topology and number theory. In particular, we are going to try to understand derived Brauer groups, Azumaya algebras etc.
- DubTop Seminar is a weekly seminar where graduate students collectively do a deep dive into a topic in algebraic topology. Each quarter has a different focus. For autumn 2023, our chosen topic is the Steenrod Algebra and Cohomology Operations, and we meet weekly on Fridays in PDL C38 from 2:30pm to 3:30pm. This seminar is organized by Alex Waugh.
- Geometry and Dynamics Seminar runs Thursdays during Winter quarter and is led by Albert Artiles.
- Graduate Student Analysis Seminar (GSAS) is a low-stakes forum organized by and for graduate students to share their interests and professional experiences in the field of mathematical analysis. Among its primary goals are (1) to provide a safe space for graduate students to expound their knowledge of special topics in analysis with minimal pressure and no judgement, and (2) to build community among those interested in analysis by providing them a forum in which to learn about their peers' research interests. Our Winter Quarter 2023 meetings will take place from 12:30 to 1:20 pm in Padelford C-401. Graduate students from all departments are welcomed! To receive announcements about upcoming talks and other GSS-sponsored events, please contact Ryan Bushling.
Past Events
- Graduate Student Analysis Seminar: This lecture contains a lot of overlap (but not too much): A friendly introduction to the Kakeya problem (Ryan Bushling, University of Washington) -
- Minimal surfaces, calibrations, and the special Lagrangian equation (Jacob Ogden, University of Washington) -
- Discrepancy and Energy on the Sphere (Michelle Mastrianni, University of Minnesota) -
- Analysis on Metric Graphs (Junaid Hasan, University of Washington) -
- The Geodesic X-Ray Transform in a Nutshell (Kevin Tully, University of Washington) -
- An Introduction to Rectifiability, Part II: Projections (Ignacio Tejeda, University of Washington) -
- An Introduction to Rectifiability, Part I: Tangents (Emily Casey, University of Washington) -
- Exceptional sets of orthogonal projections: from classical results to current research (Ryan Bushling, University of Washington) -
- Approximating real numbers by rational numbers with small denominators (Albert Artiles, University of Washington) -
- Hausdorff dimension of Besicovitch sets of Cantor graphs (Iqra Altaf, University of Chicago) -
- Three-minute thesis presentations (Abeer Al Ahmadieh, David Clancy, Nico Courts, Kirill Golubnichiy, Sam Roven, Stark Ryan, David Simmons, Lei Xue, and Yihao Zhang, UW) -
- An inverse problem for fractional generalized connection Laplacians (Kevin Chien, University of Washington) -
- An application of the horocyclic flow to probabilistic number theory (Albert Artiles, University of Washington) -
- An overview of the Calderón problem (Kevin Tully, University of Washington) -
- Surfaces of constant mean curvature and Alexandrov’s moving plane method (Jacob Ogden, University of Washington) -
- Regularity results for the variable-coefficient Plateau problem (David Simmons, University of Washington) -
- Carleson's ε²-Conjecture (Emily Casey, University of Washington) -
- There's always an exception: Packing dimension of exceptional sets of projections (Ryan Bushling, University of Washington) -
- 1, 2, log(20)/log(3): Three definitions of "dimension" (Ryan Bushling, University of Washington) -
- Anisotropic Gaussian isoperimetric inequality (Kuan-Ting Yeh, University of Washington) -
- Everything but the kitchen sink: A mathematician's guide to remodeling your kitchen (Sam Fairchild) -
- Same old, same old: Symmetries in the calculus of variations (Ravi Shankar) -
- No admittance... we're at capacity (David Simmons) -
- Drunks in an unfair world: Elliptic measures and the geometry of the domains (Zihui Zhao) -
- Everyday I'm Shuffling: From circle rotations to the Fields Medal (Anthony Sanchez) -
- Smooth criminals (or if you prefer, smooth approximations of non-smooth functions) -
- Hold your horses, an introduction to the martingale problem (David Clancy) -
- Using analysis to find projective modules (Gabriel Dorfsman-Hopkins) -
- Fine Structure of the Free-Boundary, or "What is going on underneath the covers?" (Sean McCurdy) -
- (Uniform) Rectifiability and (integral) Menger curvature (Max Goering) -
- Hiding the source of a rumor (Jacob Richey) -
- Domino Tilings and the Gaussian Free Field -
- Galloway & Schoen's generalization of the black hole topology theorem (Maddie Burkhart) -
- Brownian excursions and random trees (David Clancy) -
- Harmonic measures in the plane and higher-dimensional spaces (Zihui Zhao) -
- Flatness implies Smoothness (Yue Zhao) -
- Harmonic forms on compact manifolds (Madeleine Burkhart) -
- Metrics on the space of probability measures with applications (Clayton Barnes) -
- Geometry of uniform measures (Dali Nimer, University of Washington) -
- Determining rough first order perturbations of the polyharmonic operator (Karthik Iyer, University of Washington) -
- Fields of trees and trees of fields (Tim Mesikepp, University of Washington) -
- Here we go, again: the Almgren frequency function, or, yet another inductively-refined covering argument (Sean McCurdy, University of Washington) -
- Loop Loewner Energy and its root invariance (Yilin Wang, Ecole Normale Superieure de Paris) -
- The Hyperbolic Geometry of Irrational Numbers (Samantha Fairchild, University of Washington) -
- Extremal Length and Conformal Welding (Peter Lin, University of Washington) -
- Duality in convex optimization, via perturbation arguments (Kellie Macphee, University of Washington) -