Abstract
We propose that a certain 4d mathcal{N} = 1 SU(4) gauge theory flows in the IR to the rank 1 mathcal{N} = 2 strongly coupled SCFT with E6 global symmetry and 25 free chiral fields. This proposal is tested by comparing various RG invariant quantities, notably, anomalies and the superconformal index. We discuss the generalization to mathcal{N} = 1 SU(2n + 2) gauge theory models flowing in the IR to the R(2,2n+1) family of strongly coupled SCFTs plus free fields.
Highlights
An alternative construction is to seek an N = 1 Lagrangian theory that sits on the same conformal manifold as the N = 2 SCFT [20]
We propose that a certain 4d N = 1 SU(4) gauge theory flows in the IR to the rank 1 N = 2 strongly coupled SCFT with E6 global symmetry and 25 free chiral fields
It is possible that there exist N = 1 Lagrangian theories that sit on the same conformal manifold as the non-Lagrangian SCFT
Summary
Abstract: We propose that a certain 4d N = 1 SU(4) gauge theory flows in the IR to the rank 1 N = 2 strongly coupled SCFT with E6 global symmetry and 25 free chiral fields. We shall construct an N = 1 Lagrangian gauge theory with a U(1)R symmetry under which the chiral fields have R-charges of either
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