The walls in the semistable cone of a quiver moduli problem equal the union, over all sub-dimension vectors e, of the intersections sst(e) ∩ sst(d-e).
Gromov-Witten Theory of $A_n$ type quiver varieties and Seiberg Duality
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Seiberg duality conjecture asserts that the Gromov-Witten theories (Gauged Linear Sigma Models) of two quiver varieties related by quiver mutations are equal via variable change. In this work, we prove this conjecture for $A_n$ type quiver varieties.
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Finding the walls for quiver moduli
The walls in the semistable cone of a quiver moduli problem equal the union, over all sub-dimension vectors e, of the intersections sst(e) ∩ sst(d-e).