Nonabelian stable envelopes, vertex functions with descendents, and integral solutions of $q$-difference equations

Abstract

We generalize the construction of elliptic stable envelopes to actions of connected reductive groups and give a direct inductive proof of their existence and uniqueness in a rather general situation. We show these have powerful enumerative applications, in particular, to the computation of vertex functions and their monodromy.

Cited by in corpus (4)

• New quiver-like varieties and Lie superalgebras
• Elliptic Stable Envelopes for Certain Non-Symplectic Varieties and Dynamical $R$-Matrices for Superspin Chains from the Bethe/Gauge Correspondence
• Shuffle algebras for quivers and R-matrices
• Virtual Coulomb branch and vertex functions