This conference is aimed towards early graduate students and advanced undergraduate students interested in representation theory, number theory, and commutative algebra.
The goal of this conference is to:
Because the COVID-19 situation the conference is postponed. It is now scheduled for June 16–18, 2021. The orignial dates were May 20–22, 2020.
We have funding to provide for travel and accommodation for about 40 participants, priority is given to participants from underrepresented groups. Everyone who was promised funding for the original date, May 2020, will receive funding for June 2021. We will reopen registration late in 2020 for registration.
This conference is part of the RTG: Algebra, Geometry and Topology at the University of Utah funded by the NSF RTG grant #1840190
This is a tenative schedule and is subject to change.
|Wednesday, June 16th|
|Thursday, June 17th|
|Friday, June 18th|
My main research interests lie in number theory, algebraic geometry, and representation theory. I particularly like arithmetic questions that arise from thinking about classical algebraic geometry from a different angle.
Current position: Associate Professor, University of Michigan
Having had a negative experience in middle school math competitions, I decided to *definitely not* become serious about math in high school and college. By the end of my freshman year of college, however, I realized that all my favorite topics in my classes were the most mathematical: quantum mechanics, symmetry groups in inorganic chemistry, game theory. After working in an organic chemistry lab for the summer, I also found out that I was so clumsy that I might blow myself up if I continued in a lab science. So during my sophomore year, I took (and enjoyed) some more math classes and switched by the end of the year. I spent the rest of my undergraduate years feeling like I was playing catch-up to the "real" math majors who had taken the hardest freshman math sequence, but I eventually realized that starting a year—or even many years—later does not matter and there is no "right" path.
I am a commutative algebraist at the University of California, Riverside. I grew up in Portugal, where I went to college and first fell in love with commutative algebra. I moved to the US in 2013, got my PhD at the University of Virginia, and was a postdoc at the University of Michigan. I'm spending this academic year visiting the University of Utah.
I am interested in algebraic number theory, specifically automorphic forms, their arithmetic, and their L-functions. Nowadays, I think a lot about modular forms on exceptional groups. I received my Ph.D. from Princeton University in 2014, then was an NSF postdoc at Stanford in 2014-2017 and a member at the IAS in 2017-2018. I am now faculty at Duke University.
Funding is available for undergraduate and graduate students.
For funded participants we will book rooms at the University of Utah Guest House and we reimburse flights up to $400. Meals will not be reimbursed.
If you require child care, please contact us.
Registration will be reopend at the end of 2020.
Salt Lake International airport is the closest airport. It is conveniently located a 25 minute drive from the University of Utah. From the airport there are several options to reach the University Guest House. The cheapest option is to take Trax, Utah's light rail system. From the airport, take the green line until courthouse station. Then transfer to the red line to the University Medical Center. Please be aware that Trax usually stops running around 11pm. The other option for transportation is either by Taxi or Uber/Lyft.
All funded participants will be staying at the University Guest House.
There are several options for food around University of Utah:
It also possible to take a short Trax ride downtown where there is a variety of food available.
If you are affiliated with a College or University you can use the eduroam network using your login from your instution. Alternatively you can log onto the network UGuest following the instructions.
If you have any questions, please do not hesitate to contact us: email@example.com