Published May 3, 2022 | Version Submitted
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Snowmass 2021 White Paper: Observational Signatures of Quantum Gravity

Abstract

This short review is intended as a colloquium-level summary, for the Snowmass 2021 process, on recent theoretical results on infrared observables in quantum gravity. We rely on simple physical arguments, most notably a random walk intuition, to show how effects of quantum gravity in the ultraviolet (at the Planck length ℓₚ ≈ 10⁻³⁵ m) may integrate into the infrared when the large measurement length scale L enters into the observable. A quantum uncertainty at lightsheet horizons would give rise to an accumulated effect of size δL² ≃ ℓₚL/4π. We discuss how the random walk intuition falls out from more formal calculations, such as from AdS/CFT, from the dimensional reduction of the Einstein-Hilbert action to dilaton gravity, from multiple gravitational shockwaves generated by vacuum energy fluctuations, as well as from an effective description of gravity as a fluid. We overview experimental prospects for measuring this effect with a simple Michelson interferometer utilizing many of the tools developed for gravitational wave observatories.

Additional Information

Attribution 4.0 International (CC BY 4.0). I thank my collaborators Erik Verlinde, Tom Banks, Yanbei Chen, Dongjun Li, Vincent Lee, Sergei Gukov, Lee McCuller, Rana Adhikari, Cynthia Keeler, Temple He and Allic Sivaramakrishnan for ongoing discussion and work on these directions. This is supported by the Heising-Simons Foundation "Observational Signatures of Quantum Gravity" collaboration grant 2021-2817, by the DoE under contract DE-SC0011632, and by a Simons Investigator award.

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Identifiers

Eprint ID
116320
Resolver ID
CaltechAUTHORS:20220816-192441646

Related works

Funding

Heising-Simons Foundation
2021-2817
Department of Energy (DOE)
DE-SC0011632
Simons Foundation

Dates

Created
2022-08-16
Created from EPrint's datestamp field
Updated
2023-06-02
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Caltech Custom Metadata

Caltech groups
Walter Burke Institute for Theoretical Physics