学术报告（张迎春 5.26）

Abstract:

The Seiberg Duality conjecture asserts that the Gromov-Witten theories of two quivers related by a quiver mutation are equivalent up to a cluster transformation on Kähler variables. In this talk I will introduce the Seiberg Duality conjecture and prove the conjecture for A,D,E and star-shaped quivers.

Furthermore, the quantum cohomology rings of mutation-related quivers are expected to admit a cluster algebra structure. I would like to introduce this expected relation and check it for some easy examples if time permits.

Part of those works is collaborated with Weiqiang He.