In this talk, I will present recent results on constructing conformal generators on the fuzzy sphere for the 3D Ising conformal field theory. Our approach builds translations and special conformal transformations directly from the Hamiltonian density and as a result requires additional tuning to suppress contributions from irrelevant operators and their descendants. I will show how these improved generators can be used to accurately isolate primary operators. In the second part of the talk, I will discuss deformations by the lowest Z2-odd relevant operator, which defines the so-called Ising Field Theory. This deformation is especially rich and well studied in two dimensions, and I will present new results that emerge in the 3D setting.
By Anders Sandvik
By Giulia Fardelli
By Andreas Läuchli
By Igor Herbut
By Subir Sachdev
By Christian Voinea
By Max Metliski
By Mykola Dedushenko
By Ruihua Fan
By Francesco Parisen-Toldin
By Zheng Zhou
By Johannes Hofman
By Giulio Biroli
By Giulio Biroli
