Conformal field theories have been long known to describe the fascinating universal physics
of scale invariant critical points. They describe continuous phase transitions in fluids …

A bstract We develop new tools for isolating CFTs using the numerical bootstrap. A “cutting
surface” algorithm for scanning OPE coefficients makes it possible to find islands in high …

A bstract We combine supersymmetric localization results and the numerical conformal
bootstrap technique to study the 3d maximally supersymmetric (\(\mathcal {N}\)= 8) CFT on N …

The 3D Ising model and the generalized free scalar of dimension at least 0.75 belong to a
continuous line of nonlocal fixed points, each referred to as a long-range Ising model. They …

Motivated by applications to critical phenomena and open theoretical questions, we study
conformal field theories with $ O (m)\times O (n) $ global symmetry in $ d= 3$ spacetime …

A bstract We set up the conventional conformal bootstrap equations in Mellin space and
analyse the anomalous dimensions and OPE coefficients of large spin double trace …

A bstract We study the conformal bootstrap constraints for 3D conformal field theories with a
ℤ 2 or parity symmetry, assuming a single relevant scalar operator ϵ that is invariant under …

A bstract This paper explores the numerical conformal bootstrap in general spacetime
dimensions through the lens of a distinct category of analytic functionals, previously …

A bstract We introduce autoboot, a Mathematica program which automatically generates
mixed correlator bootstrap equations of an arbitrary number of scalar external operators …

A bstract We study scalar conformal field theories whose large N spectrum is fixed by the
operator dimensions of either the Ising model or the Lee-Yang edge singularity. Using the …