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Bethe/Gauge Correspondence for linear quiver theories with ABCD gauge symmetry and spin chains
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abstract
This note is an extension of [DZ23] there the supersymmetric vacua of three-dimensional $\mathcal{N}=2$ gauge theories with matter are shown to be in one-to-one correspondence with the eigenstate of $\text{XXZ}$ integrable spin chain Hamiltonians with open boundary conditions. We consider the $A_{2}$ quiver gauge theory, which is the simplest non-trivial quiver gauge theory, and $sl_{3}$ open $\text{XXZ}$ spin chain with diagonal boundary condition. We demonstrate the correspondence between the vacuum equations of different gauge groups and Bethe Ansatz equations with different boundary parameters. Not only that, but we furthermore push forward the program to the general $A_{r}$ quiver gauge theory.
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Spin Chain Integrability as a Supersymmetric Gauge Duality
The paper constructs dictionaries equating the vacuum equations of 4D N=1 BCD-type gauge theories on D^2×T^2 with the Bethe ansatz equations of open XYZ spin chains by fixing mass and boundary parameters to force the match.
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