Quantum integrability from non-simply laced quiver gauge theory
arXiv:1805.01308 · doi:10.1007/JHEP06(2018)165
Abstract
We consider the compactifcation of 5d non-simply laced fractional quiver gauge theory constructed in arXiv:1705.04410. In contrast to the simply laced quivers, here two -background parameters play different roles, so that we can take two possible Nekrasov-Shatashvili limits. We demonstrate how different quantum integrable systems can emerge from these two limits, using -quiver as the simplest illustrative example for our general results. We also comment possible connections with compactified 3d non-simply laced quiver gauge theory.
34 pages
References in corpus (5)
- Deforming SW curve
- Gauge theories on Omega-backgrounds from non commutative Seiberg-Witten curves
- BPS/CFT correspondence II: Instantons at crossroads, Moduli and Compactness Theorem
- BPS/CFT correspondence IV: sigma models and defects in gauge theory
- BPS/CFT correspondence V: BPZ and KZ equations from qq-characters
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