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- W2903427980 abstract "The large N generating functions for the counting of chiral operators in $mathcal{N}=1$, four-dimensional quiver gauge theories have previously been obtained in terms of the weighted adjacency matrix of the quiver diagram. We introduce the methods of multi-variate asymptotic analysis to study this counting in the limit of large charges. We describe a Hagedorn phase transition associated with this asymptotics, which refines and generalizes known results on the 2-matrix harmonic oscillator. Explicit results are obtained for two infinite classes of quiver theories, namely the generalized clover quivers and affine $mathbb{C}^3/hat{A}_n$ orbifold quivers." @default.
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- W2903427980 date "2018-11-27" @default.
- W2903427980 modified "2023-09-27" @default.
- W2903427980 title "Quiver Asymptotics: $mathcal{N}=1$ Free Chiral Ring" @default.
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