-th parafermion characters from instanton counting on
arXiv:2004.13960 · doi:10.1007/JHEP06(2020)112
Abstract
We propose, following the AGT correspondence, how the (-th parafermion ) minimal model characters are obtained from the instanton counting on with -deformation by imposing specific conditions which remove the minimal model null states.
arXiv comment25 pages, 2 figures; v2: minor changes, references added; I would like to dedicate this paper to the memory of Professor Omar Foda
References in corpus (23)
- Liouville Correlation Functions from Four-dimensional Gauge Theories
- Localization of gauge theory on a four-sphere and supersymmetric Wilson loops
- A Strong Coupling Test of S-Duality
- Supersymmetric Gauge Theories, Intersecting Branes and Free Fermions
- Multi instanton calculus on ALE spaces
- Super Liouville conformal blocks from N=2 SU(2) quiver gauge theories
- On the instantons and the hypermultiplet mass of N=2* super Yang-Mills on S^4
- Quantum continuous : Semi-infinite construction of representations
- Gauge Theories on ALE Space and Super Liouville Correlation Functions
- Instanton moduli spaces and bases in coset conformal field theory
- Instantons on ALE spaces and Super Liouville Conformal Field Theories
- Instantons and 2d Superconformal field theory
- Conformal blocks in Virasoro and W theories: duality and the Calogero-Sutherland model
- Ramond sector of super Liouville theory from instantons on an ALE space
- Parafermionic Liouville field theory and instantons on ALE spaces
- N=2 gauge theories on toric singularities, blow-up formulae and W-algebrae
- AGT, Burge pairs and minimal models
- A Burge tree of Virasoro-type polynomial identities
- Conformal blocks of W_N Minimal Models and AGT correspondence
- AGT, N-Burge partitions and W_N minimal models
- Coset conformal field theory and instanton counting on C^2/Z_p
- N=1 superconformal blocks with Ramond fields from AGT correspondence
- WZW conformal blocks from instanton partition functions on