A search for minimal 4d N=1 SCFT
arXiv:1602.04817 · doi:10.1103/PhysRevLett.117.011604
Abstract
We discuss a candidate for a minimal interacting 4-dimensional N=1 superconformal field theory (SCFT). The model contains a chiral primary operator u satisfying the chiral ring relation u^2=0, and its scaling dimension is Δ(u)=1.5. The model is derived by turning on a N=1 preserving deformation of N=2 A2 Argyres-Douglas theory. The central charges are given by (a,c)=(263/768, 271/768) ~ (0.342,0.353). There is no moduli space of vacua, no flavor symmetry, and the chiral ring is finite.
4 pages, typos corrected
References in corpus (3)
Cited by in corpus (20)
- The Conformal Bootstrap: Theory, Numerical Techniques, and Applications
- A 4d N=1 Cardy Formula
- Conformal Manifolds in Four Dimensions and Chiral Algebras
- On Irregular Singularity Wave Functions and Superconformal Indices
- Bootstrapping Mixed Correlators in 4D SCFTs
- Defect -Theorem and -Maximization
- Landscape of Simple Superconformal Field Theories in 4d
- SIMP from a strong U(1) gauge theory with a monopole condensation
- A Small Deformation of a Simple Theory
- K stability and stability of chiral ring
- Nilpotent Networks and 4D RG Flows
- Critical Wess-Zumino models with four supercharges from the functional renormalization group
- R-current three-point functions in 4d superconformal theories
- On the Protected Spectrum of the Minimal Argyres-Douglas Theory
- Strongly-interacting massive particle and dark photon in the era of intensity frontier
- A study of N =1 SCFT derived from N =2 SCFT: index and chiral ring
- A landscape of 4d N=1 SCFTs with a=c
- Geometric Approaches to Quantum Fields and Strings at Strong Couplings
- Analytic Studies of Fermions in the Conformal Bootstrap
- Soft supersymmetry breaking of 4d SCFT