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 …

We describe a new correspondence between four-dimensional conformal field theories with
extended supersymmetry and two-dimensional chiral algebras. The meromorphic …

Starting with a gentle approach to the Alday–Gaiotto–Tachikawa (AGT) correspondence
from its 6d origin, these notes provide a wide (albeit shallow) survey of the literature on …

The spectrum of superstrings on AdS3× S3× M 4 with pure NS-NS flux is analysed for the
background where the radius of the AdS space takes the minimal value (k= 1). Both for M 4 …

A bstract We formulate a series of conjectures relating the geometry of conformal manifolds
to the spectrum of local operators in conformal field theories in d> 2 spacetime dimensions …

A bstract Every four-dimensional\(\mathcal {N}= 2\) superconformal field theory comes
equipped with an intricate algebraic invariant, the associated vertex operator algebra. The …

A bstract In this work we initiate the conformal bootstrap program for\(\mathcal {N}= 2\) super-
conformal field theories in four dimensions. We promote an abstract operator-algebraic …

A bstract Six-dimensional conformal field theories with (2, 0) supersymmetry are shown to
possess a protected sector of operators and observables that are isomorphic to a two …

A bstract We conjecture a precise relationship between the Schur limit of the superconformal
index of four-dimensional\(\mathcal {N}= 2\) field theories, which counts local operators, and …

We develop the conformal bootstrap program for six-dimensional conformal field theories
with (2, 0) supersymmetry, focusing on the universal four-point function of stress tensor …