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A note on ${\cal N}\ge 6$ Superconformal Quantum Field Theories in three dimensions

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arxiv 1108.4081 v1 pith:K4YBYURG submitted 2011-08-20 hep-th

classification hep-th
keywords superconformalmathcalsymmetrytheoryeveryglobalirreducibletheories
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abstract

Based on the structure of the three-dimensional superconformal algebra we show that every irreducible ${\mathcal N}=6$ three-dimensional superconformal theory containes exactly one conserved U(1)-symmetry current in the stress tensor supermultiplet and that superconformal symmetry of every ${\mathcal N}=7$ superconformal theory is in fact enhanced to ${\mathcal N}=8$. Moreover, an irreducible ${\cal N}=8$ superconformal theory does not have any global symmetries. The first observation explains why all known examples of ${\mathcal N}=6$ superconformal theories have a global abelian symmetry.

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  1. Reflection groups and 3d $\mathcal{N}\ge $ 6 SCFTs

    hep-th 2019-08 conditional novelty 7.0 of 10

    All known 3d N=8 and N=6 SCFT moduli spaces are quotients by reflection groups, predicting two new N=8 theories and proving the equivalence of two ABJM theories.

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