A. Smirnov

activity

20082026

most citedBaxter Q-operator from quantum K-theory

50 citations · 319 across the 22 of their papers we have counts for

collaborators

Showing 2019 · math.AGShow all

4 papers · 2 filters

math.AG2019★ 2 cited

Quasimaps to zero-dimensional $A_{\infty}$ -quiver varieties

Hunter Dinkins, Andrey Smirnov

We consider the moduli spaces of quasimaps to zero-dimensional $A_{\infty}$ Nakajima quiver varieties. An explicit combinatorial formula for the equivariant Euler characteristic of…

math.AG2019★ 10 cited

Characters of tangent spaces at torus fixed points and $3 d$ -mirror symmetry

Hunter Dinkins, Andrey Smirnov

Let $X$ be a Nakajima quiver variety and $X^{'}$ its $3 d$ -mirror. We consider the action of the Picard torus $K = Pic (X) \otimes C^{\times}$ on $X^{'}$ . Assuming…

math.AG2019★ 33 cited

Three-Dimensional Mirror Self-Symmetry of the Cotangent Bundle of the Full Flag Variety

Richárd Rimányi, Andrey Smirnov, Alexander Varchenko +1

Let $X$ be a holomorphic symplectic variety with a torus $T$ action and a finite fixed point set of cardinality $k$ . We assume that elliptic stable envelope exists for $X$ …

math.AG2019★ 30 cited

3d Mirror Symmetry and Elliptic Stable Envelopes

Richárd Rimányi, Andrey Smirnov, Alexander Varchenko +1

We consider a pair of quiver varieties (X;X') related by 3d mirror symmetry, where X =T*Gr(k,n) is the cotangent bundle of the Grassmannian of k-planes of n-dimensional space. We g…

Quasimaps to zero-dimensional A∞​-quiver varieties

Characters of tangent spaces at torus fixed points and 3d-mirror symmetry

Three-Dimensional Mirror Self-Symmetry of the Cotangent Bundle of the Full Flag Variety

3d Mirror Symmetry and Elliptic Stable Envelopes

Quasimaps to zero-dimensional $A_{\infty}$ -quiver varieties

Characters of tangent spaces at torus fixed points and $3 d$ -mirror symmetry