Date
Tue, 12 Jun 2012
10:30
Location
Gibson 1st Floor SR
Speaker
Tim Adamo
Organisation
Oxford
Abstract: We'll try to learn something about Nekrasov's conjecture/theorem, which relates an instanton-counting partition function to the Seiberg-Witten prepotential of N=2 SYM theory on R^4. This will entail a review of some salient aspects of N=2 SYM theories, Witten's description of Donaldson invariants in terms of correlation functions in those theories, and the physical and mathematical definition of Nekrasov's partition function. Depending on time, I might talk about computational techniques for the partition function, methods of proof for Nekrasov's conjecture, or the partition function's role in the AGT conjectures.
Please contact us with feedback and comments about this page. Last updated on 03 Apr 2022 01:32.