Fractional quiver W-algebras

Abstract

We introduce quiver gauge theory associated with the non-simply-laced type fractional quiver, and define fractional quiver W-algebras by using construction of arXiv:1512.08533 and arXiv:1608.04651 with representation of fractional quivers.

22 pages; typos corrected; presentation improved; minor changes, published version

References in corpus (6)

• A_{N-1} conformal Toda field theory correlation functions from conformal N=2 SU(N) quiver gauge theories
• Instanton counting with a surface operator and the chain-saw quiver
• Coulomb Branch and The Moduli Space of Instantons
• BPS/CFT correspondence II: Instantons at crossroads, Moduli and Compactness Theorem
• BPS/CFT Correspondence III: Gauge Origami partition function and qq-characters
• On Three-Dimensional Quiver Gauge Theories of Type B

Cited by in corpus (22)

• Magnetic quivers for rank 1 theories
• S-fold magnetic quivers
• A slow review of the AGT correspondence
• Folding Orthosymplectic Quivers
• Fibrations and Hasse diagrams for 6d SCFTs
• Quiver origami: discrete gauging and folding
• Higgsed network calculus
• Superspin chains and supersymmetric gauge theories
• Quantum toroidal algebras and solvable structures in gauge/string theory
• On the Quantization of Seiberg-Witten Geometry
• Mixed network calculus
• Web Construction of ABCDEFG and Affine Quiver Gauge Theories
• The ABCDEFG of Little Strings
• Gauge origami and quiver W-algebras
• Quiver ${\text{W}}_{{\epsilon }_1,{\epsilon }_2}$ algebras of 4d $\mathcal{N}=2$ gauge theories
• Integrating over quiver variety and BPS/CFT correspondence
• Bethe/Gauge Correspondence for SO/Sp Gauge Theories and Open Spin Chains
• Gauge origami and quiver W-algebras III: Donaldson--Thomas $qq$-characters
• Orthosymplectic Superinstanton Counting and Brane Dynamics
• Deformed Cartan matrices and generalized preprojective algebras I: Finite type
• Gauge origami and quiver W-algebras IV: Pandharipande--Thomas $qq$-characters
• Deformed Cartan matrices and generalized preprojective algebras II: General type