10 citations · 16 across the 6 of their papers we have counts for
8 papers
Exotic Quantum Difference Equations and Integral Solutions
Hunter Dinkins
One of the fundamental objects in the -theoretic enumerative geometry of Nakajima quiver varieties is known as the the capping operator. It is uniquely determined as the fundame…
Euler characteristic of stable envelopes
Hunter Dinkins, Andrey Smirnov
In this paper we prove a formula relating the equivariant Euler characteristic of -theoretic stable envelopes to an object known as the index vertex for the cotangent bundle of…
Elliptic stable envelopes of affine type quiver varieties
Hunter Dinkins
We generalize Smirnov's formula for the elliptic stable envelopes of the Hilbert scheme of points in to the case of affine type Nakajima quiver varieties constru…
3d mirror symmetry of the cotangent bundle of the full flag variety
Hunter Dinkins
Aganagic and Okounkov proved that the elliptic stable envelope provides the pole cancellation matrix for the enumerative invariants of quiver varieties known as vertex functions. T…
Symplectic Duality of
Hunter Dinkins
In this paper, we explore a consequence of symplectic duality (also known as 3d mirror symmetry) in the setting of enumerative geometry. The theory of quasimaps allows one to assoc…
Capped vertex with descendants for zero dimensional quiver varieties
Hunter Dinkins, Andrey Smirnov
In this paper, we study the capped vertex functions associated to certain zero-dimensional type- Nakajima quiver varieties. The insertion of descendants into the vertex function…