The generalized Schur partition function of SU(2) N_f=4 SQCD, evaluated at alpha = h^vee_g / 6, reproduces the Schur indices of every SCFT in the Deligne-Cvitanovic rank-one series.
Renormalization Group flow in Schur quantization
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abstract
We develop a general formalism to describe the Renormalization Group Flow of Schur indices and fusion algebras of BPS line defects in four-dimensional ${\cal N}=2$ Supersymmetric Quantum Field Theories. The formalism includes and extends known results about the Seiberg-Witten description of these structures. Another application of the formalism is to describe the spectrum of BPS partices of ${\mathcal N}=2$ gauge theories with matter in terms of the spectrum of pure ${\mathcal N}=2$ gauge theories. Applications to the theory of quantum groups and to the quantization of cluster varieties are also discussed.
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Generalized Schur partition functions and RG flows
The generalized Schur partition function of SU(2) N_f=4 SQCD, evaluated at alpha = h^vee_g / 6, reproduces the Schur indices of every SCFT in the Deligne-Cvitanovic rank-one series.