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- W4284892511 abstract "Witten diagrams provide a perturbative framework for calculations in Anti-de-Sitter space, and play an essential role in a variety of holographic computations. In the case of this study in AdS$_2$, the one-dimensional boundary allows for a simple setup, in which we obtain perturbative analytic results for correlators with the residue theorem. This elementary method is used to find all scalar $n$-point contact Witten diagrams for external operators of conformal dimension $Delta=1$ and $Delta=2$, and to determine topological correlators of Yang-Mills in AdS$_2$. Another established method is applied to explicitly compute exchange diagrams and give an example of a Polyakov block in $d=1$. We also check perturbatively a recently proposed multipoint Ward identity with the strong coupling expansion of the six-point function of operators inserted on the 1/2 BPS Wilson line in $mathcal{N}$=4 SYM." @default.
- W4284892511 created "2022-07-09" @default.
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- W4284892511 date "2022-07-22" @default.
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- W4284892511 title "Notes on n-point Witten diagrams in AdS<sub>2</sub>" @default.
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- W4284892511 doi "https://doi.org/10.1088/1751-8121/ac7f6b" @default.
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