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Sasakian quiver gauge theories and instantons on Calabi–Yau cones
Advances in Theoretical and Mathematical Physics
We consider SU(2)-equivariant dimensional reduction of Yang-Mills theory on manifolds of the form M × S 3 /Γ, where M is a smooth manifold and S 3 /Γ is a three-dimensional Sasaki-Einstein orbifold. We obtain new quiver gauge theories on M whose quiver bundles are based on the affine ADE Dynkin diagram associated to Γ. We relate them to those arising through translationally-invariant dimensional reduction over the associated Calabi-Yau cones C(S 3 /Γ) which are based on McKay quivers and ADHMdoi:10.4310/atmp.2016.v20.n4.a4 fatcat:4u7rgmvf4fdhbhojctsq7v5wim