Solving Virasoro Constraints in Matrix Models
A.Alexandrov, A.Mironov, A.Morozov

TL;DR
This paper reviews recent advances in solving Virasoro constraints in matrix models, highlighting solution construction, parameterization by polynomials, and applications to supersymmetric gauge theories.
Contribution
It introduces a general framework for solutions to matrix model Virasoro equations and explores a special class relevant to supersymmetric gauge theories.
Findings
Solutions parameterized by polynomial coefficients
Identification of multi-cut solutions in supersymmetric contexts
Framework unifies various approaches to Virasoro constraints
Abstract
This is a brief review of recent progress in constructing solutions to the matrix model Virasoro equations. These equations are parameterized by a degree n polynomial W_n(x), and the general solution is labeled by an arbitrary function of n-1 coefficients of the polynomial. We also discuss in this general framework a special class of (multi-cut) solutions recently studied in the context of \cal N=1 supersymmetric gauge theories.
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