Potential Theory and Arithmetic Dynamics, a conference in honor of Robert Rumely

Saturday and Sunday, March 25-26, 2017

Speakers: Matt Baker (Georgia Tech), Ted Chinburg (U. Penn), John Doyle (Rochester), Xander Faber (CCS), Paul Fili (Oklahoma State), Ken Jacobs (Northwestern), David Krumm (Colby),  Carl Pomerance (Dartmouth)

https://research.franklin.uga.edu/agant/content/potential-theory-and-arithmetic-dynamics

Topological Approaches to Algebra and Arithmetic Geometry

Topological Approaches to Algebra and Arithmetic Geometry (TAAAG) is a 3 day workshop run for graduate students and early career mathematicians, as a part of the The AGANT (Algebraic Geometry, Algebra and Number Theory) Research and Training Group at the University of Georgia Mathematics Department, and funded by NSF grant DMS-1344994.

http://torsor.github.io/taaag/

Moduli Spaces of Sheaves and Their Enumerative Geometry

The Georgia Summer Workshop In Algebraic Geometry will be an instructional program for graduate students and young PhDs with a focus on the topic "Moduli spaces of sheaves and their enumerative geometry." We will have at least four speakers each deliver 2 lectures on a topic of their choice related to the focus of the workshop, where the first talk is very introductory. We also plan to have other speakers give one hour talks. 

 

Speakers:

Renzo Cavalieri,

Howard Nuer,

Yu-jong Tzeng, and

Jonathan Wise,

 

Organized by:

Let's Celebrate 13 new PhDs in Mathematics at UGA

The mathematics department will graduate 13 new PhDs in the next few months. We think that this is the occasion to have a big party, in honor of 

Nickolas Castro, Will Hardesty, Jacob Hicks, Lauren Huckaba, Kenny Jacobs, Phong Luu, Patrick McFaddin, Thomas Needham, George Slavov, Lee Troupe, Maren Turbow, Matthew Zawodniak, and Jun Zhang.

3:00 - 4:00 Talks by our new PhDs 

4:00 - 5:00 Tea and Social in the Matrix 

Perspectives on Integral Geometry

University of Georgia, Athens, Georgia, USA

May 30-June 3, 2016

In view of the intense activity in integral geometry over the past few years, it seems an auspicious moment for the mathematical sciences community to collect our thoughts on the subject. Our hope is to air the major viewpoints that have been brought to bear on the subject, both in its internal development and in its applications, and in this way stimulate further progress.

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