The Veneziano amplitude in \(\mathrm{AdS}_5\times\mathrm{S}^3\) from an 8-dimensional effective action

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Publication:6050306

DOI10.1007/JHEP08(2023)010arXiv2305.01013OpenAlexW4385597292MaRDI QIDQ6050306

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Publication date: 12 October 2023

Published in: (Search for Journal in Brave)

Abstract: We study four-point functions of arbitrary half-BPS operators in a 4-dimensional mathcalN=2 SCFT with flavour group SO(8) at genus-zero and strong 't Hooft coupling, corresponding - via AdS/CFT - to the (alpha expansion of the) Veneziano amplitude on an AdS5imesS3 background. We adapt a procedure first proposed by Abl, Heslop and Lipstein in the context of AdS5imesS5, and postulate the existence of an effective action in terms of an 8-dimensional scalar field valued in the adjoint of the flavour group. The various Kaluza-Klein correlators can then be computed by uplifting the standard AdS/CFT prescription to the full product geometry with AdS bulk-to-boundary propagators and Witten diagrams replaced by suitable AdS5imesS3 versions. After elucidating the main features of the procedure, valid at all orders in alpha, we show explicit results up to order alpha'5. The results provide further evidence of a novel relation between AdSimesS and flat amplitudes - which made its first appearance in mathcalN=4 SYM - that is perhaps the most natural extension of the well known flat-space limit proposed by Penedones to cases where AdS and S have the same radius.


Full work available at URL: https://arxiv.org/abs/2305.01013



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