Add to ORKGWe show that conformal blocks simplify greatly when there is a large difference between two of the scaling dimensions for external operators. In particular the space-time dimension only appears in an overall constant which we determine via recurrence relations. Connections to the conformal bootstrap program and the AdS / CFT cor-respondence are also discussed. ar X i
We study the conformal bootstrap in fractional space-time dimensions, obtaining rigorous bounds on o...
We consider holographic CFTs and study their large N expansion. We use Polyakov-Mellin bootstrap to ...
We introduce a method for computing conformal blocks of operators in arbitrary Lorentz representatio...
We show that conformal blocks simplify greatly when there is a large difference between two of the s...
We derive conformal blocks in an inverse spacetime dimension expansion. In this large D limit, the b...
In the context of conformal field theories in general space-time dimension, we find all the possible...
The conformal block decomposition of field theory correlation functions is a powerful way of disenta...
Abstract We study analytically the constraints of the conformal bootstrap on the lowlying spectrum o...
The conformal bootstrap seeks to use conformal symmetry, associativity of the operator product expan...
Abstract We introduce a large class of conformally-covariant differential operators and a crossing e...
Abstract: We consider the conformal bootstrap for spacetime dimension 1 < d < 2. We determine ...
During the past few years, the re-emergence of conformal bootstrap as a numerical tool to solve conf...
We develop the idea of an effective conformal theory describing the low-lying spec-trum of the dilat...
A model for the asymptotic structure of spacetime was suggested by Roger Penrose in [22] (see also [...
We reviewed the recent developments in the study of conformal field theories in generic space time d...
We study the conformal bootstrap in fractional space-time dimensions, obtaining rigorous bounds on o...
We consider holographic CFTs and study their large N expansion. We use Polyakov-Mellin bootstrap to ...
We introduce a method for computing conformal blocks of operators in arbitrary Lorentz representatio...
We show that conformal blocks simplify greatly when there is a large difference between two of the s...
We derive conformal blocks in an inverse spacetime dimension expansion. In this large D limit, the b...
In the context of conformal field theories in general space-time dimension, we find all the possible...
The conformal block decomposition of field theory correlation functions is a powerful way of disenta...
Abstract We study analytically the constraints of the conformal bootstrap on the lowlying spectrum o...
The conformal bootstrap seeks to use conformal symmetry, associativity of the operator product expan...
Abstract We introduce a large class of conformally-covariant differential operators and a crossing e...
Abstract: We consider the conformal bootstrap for spacetime dimension 1 < d < 2. We determine ...
During the past few years, the re-emergence of conformal bootstrap as a numerical tool to solve conf...
We develop the idea of an effective conformal theory describing the low-lying spec-trum of the dilat...
A model for the asymptotic structure of spacetime was suggested by Roger Penrose in [22] (see also [...
We reviewed the recent developments in the study of conformal field theories in generic space time d...
We study the conformal bootstrap in fractional space-time dimensions, obtaining rigorous bounds on o...
We consider holographic CFTs and study their large N expansion. We use Polyakov-Mellin bootstrap to ...
We introduce a method for computing conformal blocks of operators in arbitrary Lorentz representatio...