AbstractConformal blocks for the finite dimension conformal group SO(2,2) for four point functions for fields with arbitrary spins in two dimensions are obtained by evaluating an appropriate integral. The results are just products of hypergeometric functions of the conformally invariant cross ratios formed from the four complex coordinates. Results for scalars previously obtained are a special case. Applications to four point functions involving the energy momentum tensor are discussed
We continue the study of model-independent constraints on the unitary conformal field theories (CFTs...
We apply numerical conformal bootstrap techniques to the four-point function of a Weyl spinor in 4d...
This thesis conducts an investigation of four dimensional conformal field theories (CFT). With the ...
AbstractConformal blocks for the finite dimension conformal group SO(2,2) for four point functions f...
We compute the conformal blocks associated with scalar-scalar-fermion-fermion 4-point functions in 3...
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...
International audienceWe study the constraints of crossing symmetry and unitarity in general 3D conf...
We compute in closed analytical form the minimal set of “seed” conformal blocks associated to the ex...
This thesis investigates two aspects of Conformal Field Theories (CFTs) in d dimensions. Its rst par...
We present new closed-form expressions for 4-point scalar conformal blocks in the s- and t-channel l...
We study the structure of series expansions of general spinning conformal blocks. We find that the t...
We apply numerical conformal bootstrap techniques to the four-point function of a Weyl spinor in 4d...
We study various questions related to operators with spin in quantum conformal field theory in dimen...
We show that conformal blocks simplify greatly when there is a large difference between two of the s...
We continue the study of model-independent constraints on the unitary conformal field theories (CFTs...
We apply numerical conformal bootstrap techniques to the four-point function of a Weyl spinor in 4d...
This thesis conducts an investigation of four dimensional conformal field theories (CFT). With the ...
AbstractConformal blocks for the finite dimension conformal group SO(2,2) for four point functions f...
We compute the conformal blocks associated with scalar-scalar-fermion-fermion 4-point functions in 3...
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...
International audienceWe study the constraints of crossing symmetry and unitarity in general 3D conf...
We compute in closed analytical form the minimal set of “seed” conformal blocks associated to the ex...
This thesis investigates two aspects of Conformal Field Theories (CFTs) in d dimensions. Its rst par...
We present new closed-form expressions for 4-point scalar conformal blocks in the s- and t-channel l...
We study the structure of series expansions of general spinning conformal blocks. We find that the t...
We apply numerical conformal bootstrap techniques to the four-point function of a Weyl spinor in 4d...
We study various questions related to operators with spin in quantum conformal field theory in dimen...
We show that conformal blocks simplify greatly when there is a large difference between two of the s...
We continue the study of model-independent constraints on the unitary conformal field theories (CFTs...
We apply numerical conformal bootstrap techniques to the four-point function of a Weyl spinor in 4d...
This thesis conducts an investigation of four dimensional conformal field theories (CFT). With the ...