Double Quiver Gauge Theory and BPS/CFT Correspondence

Abstract

We provide a formalism using the $q$-Cartan matrix to compute the instanton partition function of quiver gauge theory on various manifolds. Applying this formalism to eight dimensional setups, we introduce the notion of double quiver gauge theory characterized by a pair of quivers. We also explore the BPS/CFT correspondence in eight dimensions based on the $q$-Cartan matrix formalism.

References in corpus (7)

• Witten Index and Wall Crossing
• BPS/CFT correspondence II: Instantons at crossroads, Moduli and Compactness Theorem
• Exotic instanton counting and heterotic/type I' duality
• ADHM Revisited: Instantons and Wilson Lines
• Classical solutions for exotic instantons?
• Super instanton counting and localization
• Tetrahedron instantons

Cited by in corpus (3)

• Quantum toroidal algebras and solvable structures in gauge/string theory
• A Donaldson-Thomas crepant resolution conjecture on Calabi-Yau 4-folds
• Non-perturbative Symmetries of Little Strings and Affine Quiver Algebras