Quasimaps to zero-dimensional -quiver varieties
arXiv:1912.04834
Abstract
We consider the moduli spaces of quasimaps to zero-dimensional Nakajima quiver varieties. An explicit combinatorial formula for the equivariant Euler characteristic of these moduli spaces is obtained and applications to symplectic duality are discussed.
References in corpus (7)
- Lectures on Nakajima's Quiver Varieties
- Lectures on K-theoretic computations in enumerative geometry
- Baxter Q-operator from quantum K-theory
- Three-Dimensional Mirror Self-Symmetry of the Cotangent Bundle of the Full Flag Variety
- 3d Mirror Symmetry and Elliptic Stable Envelopes
- qKZ/tRS Duality via Quantum K-Theoretic Counts
- Towards geometric Satake correspondence for Kac-Moody algebras -- Cherkis bow varieties and affine Lie algebras of type