Abstract
Using numerical bootstrap method, we determine the critical exponents of the minimal three-dimensional mathcal{N} = 1 Wess-Zumino models with cubic superpotetential mathcal{W}sim {d}_{ijk}{Phi}^i{Phi}^j{Phi}^k . The tensor dijk is taken to be the invariant tensor of either permutation group SN, special unitary group SU(N), or a series of groups called F4 family of Lie groups. Due to the equation of motion, at the Wess-Zumino fixed point, the operator dijkΦjΦk is a (super)descendant of Φi. We observe such super-multiplet recombination in numerical bootstrap, which allows us to determine the scaling dimension of the super-field ∆Φ.
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