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- W3157878542 abstract "We study stress-tensor correlators in the $Tbar{T}$-deformed conformal field theories in two dimensions. Using the random geometry approach to the $Tbar{T}$ deformation, we develop a geometrical method to compute stress-tensor correlators. More specifically, we derive the $Tbar{T}$ deformation to the Polyakov-Liouville conformal anomaly action and calculate three and four-point correlators to the first-order in the $Tbar{T}$ deformation from the deformed Polyakov-Liouville action. The results are checked against the standard conformal perturbation theory computation and we further check consistency with the $Tbar{T}$-deformed operator product expansions of the stress tensor. A salient feature of the $Tbar{T}$-deformed stress-tensor correlators is a logarithmic correction that is absent in two and three-point functions but starts appearing in a four-point function." @default.
- W3157878542 created "2021-05-10" @default.
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- W3157878542 date "2021-04-01" @default.
- W3157878542 modified "2023-10-16" @default.
- W3157878542 title "$$ Toverline{T} $$ Deformation of stress-tensor correlators from random geometry" @default.
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- W3157878542 doi "https://doi.org/10.1007/jhep04(2021)270" @default.
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