2021
DOI: 10.1007/jhep02(2021)185
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Amplitudes in fishnet theories in diverse dimensions and box ladder diagrams

Abstract: We investigate properties of four-point colour ordered scattering amplitudes in D = 6 fishnet CFT. We show that these amplitudes are related via a very simple relation to their D = 4 counterparts previously considered in the literature. Exploiting this relation, we obtain a closed expression for these amplitudes and investigate its behaviour at weak and strong coupling. As a by product of this investigation, we also obtain a generating function for on-shell D = 6 Box ladder diagrams with l rungs.

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Cited by 8 publications
(3 citation statements)
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“…The above analysis can be extended to determine four-point color ordered scattering amplitudes in the conformal fishnet theory in d = 6 dimensions [30]. Another approach to computing scattering amplitudes in fishnet theories was developed in [31].…”
Section: Regge Trajectoriesmentioning
confidence: 99%
“…The above analysis can be extended to determine four-point color ordered scattering amplitudes in the conformal fishnet theory in d = 6 dimensions [30]. Another approach to computing scattering amplitudes in fishnet theories was developed in [31].…”
Section: Regge Trajectoriesmentioning
confidence: 99%
“…The above analysis can be extended to determine four-point colour ordered scattering amplitudes in the conformal fishnet theory in d = 6 dimensions [30]. Another approach to computing scattering amplitudes, based on a reformulation of the fishnet theory in twistor space, was developed in [31].…”
Section: Regge Trajectoriesmentioning
confidence: 99%
“…This allows us to avoid working with the full P B integral in general kinematics. We are going to address the evaluation of the PentaBox integral in general kinematics in a separate upcoming publication [51].…”
Section: Jhep08(2022)173mentioning
confidence: 99%