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Expanding the landscape of $\mathcal{N}$=2 rank 1 SCFTs
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abstract
We refine our previous proposal for systematically classifying 4d rank-1 $\mathcal N=2$ SCFTs by constructing their possible Coulomb branch geometries. Four new recently discussed rank-1 theories, including novel $\mathcal{N}=3$ SCFTs, sit beautifully in our refined classification framework. By arguing for the consistency of their RG flows we can make a strong case for the existence of at least four additional rank-1 SCFTs, nearly doubling the number of known rank-1 SCFTs. The refinement consists of relaxing the assumption that the flavor symmetries of the SCFTs have no discrete factors. This results in an enlarged (but finite) set of possible rank-1 SCFTs. Their existence can be further constrained using consistency of their central charges and RG flows.
Forward citations
Cited by 2 Pith papers
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Higgsless Lagrangian SCFTs and Strongly Finite VOAs
Higgsless Lagrangian N=2 SCFTs are sparse (free vectors, one SO/USp quiver family, three sporadics); the VOAs of two sporadics are strongly finite and logarithmic.
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An exceptionally simple family of Orthosymplectic 3d $\mathcal{N}=4$ rank-0 SCFTs
A new family of 3d N=4 orthosymplectic quiver theories has trivial Higgs branches and non-trivial Coulomb branches; the smallest full moduli space is two copies of the one-F4 instanton moduli space.
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