We show how conformal partial waves (or conformal blocks) of spinor/tensor correlators can be related to each other by means of differential operators in four dimensional conformal field theories. We explicitly construct such differential operators for all possible conformal partial waves associated to four-point functions of arbitrary traceless symmetric operators. Our method allows any conformal partial wave to be extracted from a few “seed” correlators, simplifying dramatically the computation needed to bootstrap tensor correlators. © 2015, The Author(s)
We apply numerical conformal bootstrap techniques to the four-point function of a Weyl spinor in 4d...
We derive and analyze the conformal Ward identities (CWI’s) of a tensor 4-point function of a generi...
We compute the conformal blocks associated with scalar-scalar-fermion-fermion 4-point functions in 3...
We show how conformal partial waves (or conformal blocks) of spinor/tensor correlators can be relate...
We compute in closed analytical form the minimal set of “seed” conformal blocks associated to the ex...
35 pages, 1 figureWe apply the analytic conformal bootstrap method to study weakly coupled conformal...
This thesis conducts an investigation of four dimensional conformal field theories (CFT). With the ...
In this thesis we develop a framework for performing bootstrap computations in 4-dimensional conform...
We introduce simple group-theoretic techniques for classifying conformallyinvariant tensor structure...
We provide a framework for generic 4D conformal bootstrap computations. It is based on the unificati...
We classify and compute, by means of the six-dimensional embedding formalism in twistor space, all p...
21 pages; v2: version published in JHEPWe study four-point correlation functions of four generic hal...
We classify and compute, by means of the six-dimensional embedding formalism in twistor space, all p...
We introduce a method for computing conformal blocks of operators in arbitrary Lorentz representatio...
We introduce a large class of conformally-covariant differential operators and a crossing equation t...
We apply numerical conformal bootstrap techniques to the four-point function of a Weyl spinor in 4d...
We derive and analyze the conformal Ward identities (CWI’s) of a tensor 4-point function of a generi...
We compute the conformal blocks associated with scalar-scalar-fermion-fermion 4-point functions in 3...
We show how conformal partial waves (or conformal blocks) of spinor/tensor correlators can be relate...
We compute in closed analytical form the minimal set of “seed” conformal blocks associated to the ex...
35 pages, 1 figureWe apply the analytic conformal bootstrap method to study weakly coupled conformal...
This thesis conducts an investigation of four dimensional conformal field theories (CFT). With the ...
In this thesis we develop a framework for performing bootstrap computations in 4-dimensional conform...
We introduce simple group-theoretic techniques for classifying conformallyinvariant tensor structure...
We provide a framework for generic 4D conformal bootstrap computations. It is based on the unificati...
We classify and compute, by means of the six-dimensional embedding formalism in twistor space, all p...
21 pages; v2: version published in JHEPWe study four-point correlation functions of four generic hal...
We classify and compute, by means of the six-dimensional embedding formalism in twistor space, all p...
We introduce a method for computing conformal blocks of operators in arbitrary Lorentz representatio...
We introduce a large class of conformally-covariant differential operators and a crossing equation t...
We apply numerical conformal bootstrap techniques to the four-point function of a Weyl spinor in 4d...
We derive and analyze the conformal Ward identities (CWI’s) of a tensor 4-point function of a generi...
We compute the conformal blocks associated with scalar-scalar-fermion-fermion 4-point functions in 3...