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Scattering amplitudes, black holes and leading singularities in cubic theories of gravity

Emond, William T.; Moynihan, Nathan

Scattering amplitudes, black holes and leading singularities in cubic theories of gravity Thumbnail


Authors

William T. Emond

Nathan Moynihan



Abstract

We compute the semi-classical potential arising from a generic theory of cubic gravity, a higher derivative theory of spin-2 particles, in the framework of modern amplitude techniques. We show that there are several interesting aspects of the potential, including some non-dispersive terms that lead to black hole solutions (including quantum corrections) that agree with those derived in Einsteinian cubic gravity (ECG). We show that these non-dispersive terms could be obtained from theories that include the Gauss- Bonnet cubic invariant G3. In addition, we derive the one-loop scattering amplitudes using both unitarity cuts and via the leading singularity, showing that the classical effects of higher derivative gravity can be easily obtained directly from the leading singularity with far less computational cost.

Citation

Emond, W. T., & Moynihan, N. (2019). Scattering amplitudes, black holes and leading singularities in cubic theories of gravity. Journal of High Energy Physics, 2019(12), Article 19. https://doi.org/10.1007/jhep12%282019%29019

Journal Article Type Article
Acceptance Date Oct 23, 2019
Online Publication Date Dec 3, 2019
Publication Date 2019-12
Deposit Date Jan 6, 2020
Publicly Available Date Jan 8, 2020
Journal Journal of High Energy Physics
Electronic ISSN 1029-8479
Publisher Springer Verlag
Peer Reviewed Peer Reviewed
Volume 2019
Issue 12
Article Number 19
DOI https://doi.org/10.1007/jhep12%282019%29019
Keywords Scattering amplitudes; Classical theories of gravity; Models of quantum gravity
Public URL https://nottingham-repository.worktribe.com/output/3678920
Publisher URL https://link.springer.com/article/10.1007%2FJHEP12%282019%29019
Additional Information Received: 13 June 2019; Revised: 11 September 2019; Accepted: 23 October 2019; First Online: 3 December 2019

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